particles clustering and more homogeneous distribution of reinforcement nanoparticles in the steel matrix were obtained. It was found that the concentration and the size of particles have an impact on the distribution of the reinforcement within the matrix. When the weight percent is increased above 1.0 it starts to affect the particles’ distribution, with the concentration ratio de- creasing towards the bottom of the cast ingot. In this case also the size of the particles plays a role: a larger particle size leading to an increased degree of incorporated particles in the steel matrix. In this study, an innovative pre-dispersion approach for more the effective addition of ultrafine particles and nanoparticles into a steel melt through a conventional casting route was designed. It is based on mixing ultra- fine particles and nanoparticles powder with dispersion media. Acknowledgment This work was done in the frame of the research programs P2-0050, which are financed by the Slovenian Research Agency. The authors would also like to acknowledge help from Miroslav Pe~ar, in`., from Insti- tute of Metals and Technology for the AES analysis. 6 REFERENCES 1 R. Casati, M. Vedani, Metal Matrix Composites Reinforced by Nano-Particles – A Review, Metals (Basel), 4 (2014) 1, 65–83, doi:10.3390/met4010065 2 S. H. Lee, J. J. Park, S. M. Hong, B. S. Han, M. K. Lee, C. K. Rhee, Fabrication of cast carbon steel with ultrafine TiC particles. Trans Nonferrous Met Soc China (English Ed.) 21 (2011), 54–57, doi:10.1016/S1003-6326(11)61060-1 3 Y. Q. Liu, H. T. Cong, W. Wang, C. H. Sun, H. M. Cheng, AlN nano- particle-reinforced nanocrystalline Al matrix composites: Fabrication and mechanical properties. Met.Sic.Eng.A, 505 (2009), 151–156, doi:10.1016/j.msea.2008.12.045 4 Z. Zhang, L. D. Chen, Consideration of Orowan strengthening effect in particulate-reinforced metal matrix nanocomposites: A model for predicting their yield strength. Scripta Mater., 54 (2006), 1321–1326, doi:10.1016/j.scriptamat.2005.12.017 5 J. Llorca, Fatigue of particle-and whisker reinforced metal-matrix composites. Prog Mater Sci., 47 (2002), 283–353, doi:10.1016/ S0079-6425(00)00006-2 6 B. N. Chawla, Y. Shen, Mechanical Behavior of Particle Reinforced Metal Matrix Composites **. Adv Eng Mater., 3 (2001) 6, 357–370, doi:10.1002/1527-2648(200106)3:6<357::AID-ADEM357>3.3.CO;2-9 7 Z. Ni, Y. Sun, F. Xue, J. Bai, Y. Lu, Microstructure and properties of austenitic stainless steel reinforced with in situ TiC particulate,Mater. Des., 32 (2011) 3, 1462–1467, doi:10.1016/j.matdes.2010.08.047 8 F. Akhtar, Ceramic reinforced high modulus steel composites: processing, microstructure and properties,Can. Metall. Q., 53 (2014) 3, 253–263, doi: 10.1179/1879139514Y.0000000135 9 S-Y.Cho, J-H. Lee, Anisotropy of wetting of molten Fe on Al2O3 single crystal. Korean J Mater Res., 18 (2008) 1, 18–21, doi:10.3740/ MRSK.2008.18.1.018 10 R. V. Väinölä, L. E. K. Holappa, P. H. J. Karvonen, Modern steel- making technology for special steels, Journal of Materials Processing Technology, 53 (1995), 453–465, doi:10.1016/0924-0136(95) 02002-4 A. KRA^UN et al.: DISTRIBUTION OF Al2O3 REINFORCEMENT PARTICLES IN AUSTENITIC STAINLESS STEEL ... 980 Materiali in tehnologije / Materials and technology 51 (2017) 6, 973–980 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 981–988 SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES USING AN ELECTROCHEMICAL SCANNING METHOD KARAKTERIZACIJA POVR[INE PLATINASTIH STIMULACIJSKIH ELEKTROD S POMO^JO ELEKTROKEMIJSKE VRSTI^NE METODE Andra` Mehle1, Janez Rozman2,3, Martin [ala4, Samo Ribari~3, Polona Pe~lin2 1Sensum d. o. o., Tehnolo{ki park 21, 1000 Ljubljana, Slovenia 2Centre for Implantable Technology and Sensors, ITIS d. o. o. Ljubljana, Lepi pot 11, 1000 Ljubljana, Slovenia 3Institute of Pathophysiology, Medical Faculty, University of Ljubljana, Zalo{ka 4, 1000 Ljubljana, Slovenia 4Analytical Chemistry Laboratory (L04), National Institute of Chemistry, Hajdrihova 19, Ljubljana, Slovenia janez.rozman@guest.arnes.si Prejem rokopisa – received: 2017-04-25; sprejem za objavo – accepted for publication: 2017-06-28 doi:10.17222/mit.2017.044 The purpose of this article is to investigate the electrochemical performance of platinum stimulating nerve electrodes (WE1 and WE2) with different surface structures to define which one is able to produce a higher neural activation function during nerve stimulation than that achieved by conventional electrodes. The purpose is also to present a method that enables the electrochemical scanning of stimulating electrode surfaces. The surface of WE1 was modified using rough sand paper, while the surface of WE2 was modified using fine sand paper. The potential at the different roughened surfaces in the sodium phosphate mixture, when excited with specific current pulses, was measured against a Ag/AgCl reference electrode. Voltage transients were recorded to determine the polarization across the electrode-electrolyte interface. The results indicate that the surface of WE1 could deliver more current to the nerve tissue and more activation for a fixed input voltage than WE2. Namely, it is shown that the mean |Zpol| of WE1 was lower than that for WE2 (237.1 vs. 251 ). Accordingly, the platinum electrode that was superficially modified using rough sand paper is more suitable for safe and efficient nerve stimulation than the electrode that was superficially modified using fine sand paper. Keywords: platinum, polarization, interfaces, potential parameters Namen ~lanka je preiskati elektrokemijske lastnosti platinastih elektrod WE1 in WE2 za stimulacijo `ivca, ki imata razli~ni povr{inski strukturi, s ciljem dolo~iti katera od njiju je sposobna povzro~iti ve~jo aktivacijsko funkcijo vlaken med stimulacijo glede na konvencionalno povr{ino. Namen je tudi predstaviti metodo, ki omogo~a elektrokemijsko vrsti~no preiskavo povr{in stimulacijskih elektrod. Povr{ina WE1 je bila obdelana z grobim brusnim papirjem medtem, ko je bila povr{ina WE2 obdelana s finim brusnim papirjem. Potencial razli~no grobih povr{in v fiziolo{ki raztopini pri vzdra`enju s specifi~nimi stimulacijskimi impulzi je bil merjen glede na Ag/AgCl referen~no elektrodo. Napetostni prehodni pojavi so bili zajeti z namenom dolo~itve polarizacije na prehodu med elektrodo in elektrolitom. Rezultati ka`ejo, da lahko WE1 dovede na `ivec ve~ toka in s tem dose`e ve~jo aktivacijo pri konstantni napetosti kot WE2. Izkazuje se namre~, da je polarizacijska upornost |Zpol| pri WE1 manj{a kot pri WE2 (237.1 proti 251 ). Potemtakem je elektroda, ki je bila bru{ena z grobim brusnim papirjem, bolj primerna za varno in u~inkovito stimulacijo `ivca, kot elektroda, ki je bila bru{ena s finim brusnim papirjem. Klju~ne besede: platina, polarizacija, prehodi, parametri potenciala 1 INTRODUCTION In recent decades, considerable scientific and techno- logical efforts have been devoted to understanding and characterizing the interface between a stimulating elec- trode and its surrounding medium. In this region, a trans- duction of charge carriers occurs from electrons in the metal electrode to ions in the tissue, which is exception- ally important in determining how the electrodes respond to charge injection. To be specific, characterizing the electrode-tissue interface is crucial to determining safe charge delivery to the nerve.1–3 In implantable prosthetic devices, electrodes are the interfaces between the electronic circuitry and nerve tissue and can be used for neural stimulation and/or neural signal recording. In the past few years, implanted electrodes have been used extensively for efficient stimu- lation of peripheral nervous systems. Although much effort has been made to find optimal anatomical targets for different nerve-stimulation techniques, little work has been done to improve the efficiency of nerve stimulation using analytically driven designs and configurations of the stimulating electrodes. The electrode geometry itself plays a significant role in controlling the activation of neuron populations.4 In this connection, the electrode geometry can affect the impedance, spatial distribution of the electric field in the tissue, and consequently the pattern of neural excitation. One approach to enhance the efficiency of neural stimu- lation is to increase the irregularity of the surface current profile, which can be quantified by defining a metric known as the topological edginess.5 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 981 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS UDK 62-4-023.7:669.231.6:621.35 ISSN 1580-2949 Original scientific article/Izvirni znanstveni ~lanek MTAEC9, 51(6)981(2017) In this relation, adequately optimized electrode geometries and surfaces that increase the variation of the current density on the electrode surface also increase the efficiency of the neural stimulation.5,6 This is in accord- ance with the suppositions of E. N. Warman et al.7 and F. Rattay8; they showed that electrode-induced neural excitation could be predicted using the driving function of a neuron, which is directly proportional to the second spatial derivative of the extracellular potential and thus, the spatial derivative of the current density in the tissue. Therefore, electrode geometries with a greater roughness and more sharp edges can increase the stimulation efficiency by increasing the spatial derivative of the current density, and therefore the driving function. However, specific neural stimulation applications sometimes require high electrode charge densities that may lead to high energy transfer and elicit chemical reactions that involve changes in the electrode properties and even corrosion. In this relation, A. Hung et al.9 des- cribed a pulse-clamp technique that could be used to accurately quantify the roughness modification in an electrode used in selective nerve stimulation applications that demand both a large amount of charge injection and a small electrode size. However, to ensure safe and rever- sible charge injection for stimulation, all applications require low-impedance electrodes. In this relation, the medium surrounding the stimulating electrodes is exceptionally important to determine how they respond to charge injection. Consequently, for the development of chronically implanted multi-electrode devices, an understanding of the electrochemical mechanisms underlying the behavior of neural stimulation electrodes is important. When platinum is used as the material for stimulating electrodes, it injects charge by both reversible Faradaic reactions and double-layer (DL) charging. However, reversible Faradaic reactions predominate under most stimulating conditions.10–12 Furthermore, changes in the electrolyte composition adjacent to the electrode and the finite rate of Faradaic reactions can lead to irreversible processes that cause electrode degradation or tissue injury.13–16 In most in-vitro experiments, the electrodes were submerged in a certain electrolyte to simulate a specific physiological medium.17,18 For in-vitro experiments, volt- age transient (VT) measurements are used to estimate the charge-injection limit, which defines the quantity of charge that can be injected in a current-controlled stimulation pulse by electrochemical reversible processes only. More precisely, VTs are analyzed to determine the maximum negative polarization (Emc) and maximum positive polarization (Ema) across the electrode-electro- lyte interface. These potential extremes are then com- pared to the established maximum potentials, beyond which it is considered unsafe to polarize the electrode (typically the water electrolysis potential window).19,20 Determining the optimum surface roughness for stimulating electrodes is a challenging topic. In recent years, a variety of mechanical adaptations, such as adaptations to the geometry and surface roughness of the electrodes, to contribute to neuro-prostheses designs have been investigated and implemented.5,6 Namely, the geometry of an electrode significantly affects the shape of the generated electric field, which in turn affects the current density produced by the electrode. The efficiency of a stimulating electrode is charac- terized by its ability to activate a certain volume of neural tissue with lower voltage and power require- ments.5,6 Electrode designs involving a greater amount of sharp peaks and edges will have higher current density variations than electrodes with flat or rounded edges (the higher current density variations will increase the sti- mulation efficiency). Besides, such an electrode activates a significantly larger number of axons with a lower threshold than electrodes with smooth or rounded edges.21 In this regard, L. Golestanirad et al.5 demonstrated that the feasibility of increasing the stimulation efficiency using modified fractal geometries is still beyond the levels already reported in the literature. Related experimental studies have shown that neural stimulation can be improved by creating a rougher surface; however, the electrodes are covered with a layer of material with a high porosity.6,21 Nevertheless, the electrode functionality can also be increased by depositing conducting porous polymers with incorporated cell adhesion peptides, proteins, and anti-inflammatory drugs.22,23 Most of these impro- vements could reduce the fibrous tissue encapsulation thickness because of tissue in-growth. However, smooth surfaces would make it more difficult to initiate corrosion. There is a need to accurately predict the neural activation as a function of the stimulation parameters and electrode design; thus, we evaluate the effects of the electrode surface conditions on the electrochemical performance of the platinum electrode for selective nerve stimulation in vitro. For this purpose, a method for the in-vitro evaluation of platinum electrodes for use in neural stimulation applications, was developed. The present work focuses on modifying the geometry of the rectangular platinum electrode to produce a higher neural activation function than that achieved by conventional electrodes.8 In this relation, the aim is to increase the surface current irregularity while maintaining the amount of total current delivered to the tissue. We present the preliminary results for these electrodes with mechanically modified surfa- ces. Our hypothesis is that such a modified surface could increase the irregularity of the current density profile on the electrode surface, and consequently in the adjacent nerve tissue. For this purpose, a method that enables an in-vitro assessment of the electrochemical performance of stimulating electrodes using modified electrode geo- A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 982 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS metries was developed.24,25 This article investigates the electrochemical performance of two stimulating electro- des with different surface structures obtained by treating the surface with smooth and rough sand paper. 2 EXPERIMENTAL PART 2.1 Electrochemical cell The body of the electrochemical cell (Figure 1) was machined from bulk polyamide (nylon) using a milling machine. The dimensions and design of the cell were optimized to enable easy manipulation of the electrical connections and three electrodes. For the measurements, a 0.03-mm-thick silicone strip embedding tested electro- des (working electrode number one (WE1) and working electrode number two (WE2)), was adhered onto the top of the cylinder made of polyamide (Novilon) using the medical-grade silicone adhesive. Then, the cylinder was mounted at the bottom of the chamber using a medi- cal-grade silicone adhesive (Med RTV Adhesive, Implant Grade 40064, Applied Silicone Corporation). In the developed technique, only the working elec- trode (WE) uncovered face was investigated, while the other surfaces were insulated from the electrolyte. The auxiliary electrode (AE) with a large geometrical area (~600 mm2) was created by adhering a platinum ribbon to the inner walls of the cell (approximately 20 mm from the WEs and the reference electrode (RE)). The RE was a simple open-ended standard Ag/AgCl glass RE, REF-10 (UNISENSE A/S, Denmark) with an outside tip diameter of 10 μm. For our measurements, the WE is large enough and the standard glass RE small enough that the surface of the investigated stimulating electrode could be divided into the number of locations where measurements could be performed. The voltage drop between the RE and WE (actually arising from the series resistance, including the solution resistance between the WE and the RE plus the electrical resistance of the lead wire) was minimized by posi- tioning the RE approximately 0.05 mm from the WE. For this purpose, a 3D micro-manipulator was installed on the chamber. Prior to experimentation, the WE surface was cleaned by rubbing in a letter-I pattern for a period of 30 s using a polishing cotton tip. Afterwards, the WE surface was rinsed thoroughly with ethanol, then de-ionized with distilled water and air-dried. Finally, the chamber was filled with a phosphate-buffered saline (PBS) solution, as summarized in Table 1. Table 1: PBS solution composition Component Mass concentration (g/L) Molar concentration (mM) Molar mass (g/mol) NaCl 7.36 126 58.4425 Na2HPO4 11.5 81 141.959 NaH2PO4 · H2O 3.04 22 137.992 pH = 7.27, T = 21.4 °C The measured VT was amplified using one channel of the high-performance differential amplifier (Teledyne LeCroy DA1855A-PR2). However, the voltage drop across the precision serial resistor at the stimulator output (10 ) was measured using a custom-designed differential amplifier with the gain (A) set at A = 10. A dual-channel digital oscilloscope (TekScope, Tektronix) was used to monitor both the VT and the drop across the precision serial resistor. The VT measurements between one of the WEs and the AE were performed at room tem- perature in the PBS solutions (schematically shown in Figure 2). The data was collected at 200 kHz using a USB 2.0 interface with a high-performance data-acqui- sition system (DEWE-43, Dewesoft, Slovenia) and Dewesoft 7.0.2 acquisition software developed by the A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 983 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 2: Schematic diagram of the measuring setup comprising the following units: a) electrochemical cell, reference electrode (RE), working electrode (WE), and auxiliary electrode (AE), b) differential amplifier, c) data-acquisition system, d) differential amplifier, e) pre- cision serial resistor (RM), f) precision custom-designed stimulator, g) PC and h) oscilloscope Figure 1: a) Electrochemical cell, b) perspective 3D illustration of the stimulating spiral nerve cuff and c) working electrode In this relation, adequately optimized electrode geometries and surfaces that increase the variation of the current density on the electrode surface also increase the efficiency of the neural stimulation.5,6 This is in accord- ance with the suppositions of E. N. Warman et al.7 and F. Rattay8; they showed that electrode-induced neural excitation could be predicted using the driving function of a neuron, which is directly proportional to the second spatial derivative of the extracellular potential and thus, the spatial derivative of the current density in the tissue. Therefore, electrode geometries with a greater roughness and more sharp edges can increase the stimulation efficiency by increasing the spatial derivative of the current density, and therefore the driving function. However, specific neural stimulation applications sometimes require high electrode charge densities that may lead to high energy transfer and elicit chemical reactions that involve changes in the electrode properties and even corrosion. In this relation, A. Hung et al.9 des- cribed a pulse-clamp technique that could be used to accurately quantify the roughness modification in an electrode used in selective nerve stimulation applications that demand both a large amount of charge injection and a small electrode size. However, to ensure safe and rever- sible charge injection for stimulation, all applications require low-impedance electrodes. In this relation, the medium surrounding the stimulating electrodes is exceptionally important to determine how they respond to charge injection. Consequently, for the development of chronically implanted multi-electrode devices, an understanding of the electrochemical mechanisms underlying the behavior of neural stimulation electrodes is important. When platinum is used as the material for stimulating electrodes, it injects charge by both reversible Faradaic reactions and double-layer (DL) charging. However, reversible Faradaic reactions predominate under most stimulating conditions.10–12 Furthermore, changes in the electrolyte composition adjacent to the electrode and the finite rate of Faradaic reactions can lead to irreversible processes that cause electrode degradation or tissue injury.13–16 In most in-vitro experiments, the electrodes were submerged in a certain electrolyte to simulate a specific physiological medium.17,18 For in-vitro experiments, volt- age transient (VT) measurements are used to estimate the charge-injection limit, which defines the quantity of charge that can be injected in a current-controlled stimulation pulse by electrochemical reversible processes only. More precisely, VTs are analyzed to determine the maximum negative polarization (Emc) and maximum positive polarization (Ema) across the electrode-electro- lyte interface. These potential extremes are then com- pared to the established maximum potentials, beyond which it is considered unsafe to polarize the electrode (typically the water electrolysis potential window).19,20 Determining the optimum surface roughness for stimulating electrodes is a challenging topic. In recent years, a variety of mechanical adaptations, such as adaptations to the geometry and surface roughness of the electrodes, to contribute to neuro-prostheses designs have been investigated and implemented.5,6 Namely, the geometry of an electrode significantly affects the shape of the generated electric field, which in turn affects the current density produced by the electrode. The efficiency of a stimulating electrode is charac- terized by its ability to activate a certain volume of neural tissue with lower voltage and power require- ments.5,6 Electrode designs involving a greater amount of sharp peaks and edges will have higher current density variations than electrodes with flat or rounded edges (the higher current density variations will increase the sti- mulation efficiency). Besides, such an electrode activates a significantly larger number of axons with a lower threshold than electrodes with smooth or rounded edges.21 In this regard, L. Golestanirad et al.5 demonstrated that the feasibility of increasing the stimulation efficiency using modified fractal geometries is still beyond the levels already reported in the literature. Related experimental studies have shown that neural stimulation can be improved by creating a rougher surface; however, the electrodes are covered with a layer of material with a high porosity.6,21 Nevertheless, the electrode functionality can also be increased by depositing conducting porous polymers with incorporated cell adhesion peptides, proteins, and anti-inflammatory drugs.22,23 Most of these impro- vements could reduce the fibrous tissue encapsulation thickness because of tissue in-growth. However, smooth surfaces would make it more difficult to initiate corrosion. There is a need to accurately predict the neural activation as a function of the stimulation parameters and electrode design; thus, we evaluate the effects of the electrode surface conditions on the electrochemical performance of the platinum electrode for selective nerve stimulation in vitro. For this purpose, a method for the in-vitro evaluation of platinum electrodes for use in neural stimulation applications, was developed. The present work focuses on modifying the geometry of the rectangular platinum electrode to produce a higher neural activation function than that achieved by conventional electrodes.8 In this relation, the aim is to increase the surface current irregularity while maintaining the amount of total current delivered to the tissue. We present the preliminary results for these electrodes with mechanically modified surfa- ces. Our hypothesis is that such a modified surface could increase the irregularity of the current density profile on the electrode surface, and consequently in the adjacent nerve tissue. For this purpose, a method that enables an in-vitro assessment of the electrochemical performance of stimulating electrodes using modified electrode geo- A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 982 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS metries was developed.24,25 This article investigates the electrochemical performance of two stimulating electro- des with different surface structures obtained by treating the surface with smooth and rough sand paper. 2 EXPERIMENTAL PART 2.1 Electrochemical cell The body of the electrochemical cell (Figure 1) was machined from bulk polyamide (nylon) using a milling machine. The dimensions and design of the cell were optimized to enable easy manipulation of the electrical connections and three electrodes. For the measurements, a 0.03-mm-thick silicone strip embedding tested electro- des (working electrode number one (WE1) and working electrode number two (WE2)), was adhered onto the top of the cylinder made of polyamide (Novilon) using the medical-grade silicone adhesive. Then, the cylinder was mounted at the bottom of the chamber using a medi- cal-grade silicone adhesive (Med RTV Adhesive, Implant Grade 40064, Applied Silicone Corporation). In the developed technique, only the working elec- trode (WE) uncovered face was investigated, while the other surfaces were insulated from the electrolyte. The auxiliary electrode (AE) with a large geometrical area (~600 mm2) was created by adhering a platinum ribbon to the inner walls of the cell (approximately 20 mm from the WEs and the reference electrode (RE)). The RE was a simple open-ended standard Ag/AgCl glass RE, REF-10 (UNISENSE A/S, Denmark) with an outside tip diameter of 10 μm. For our measurements, the WE is large enough and the standard glass RE small enough that the surface of the investigated stimulating electrode could be divided into the number of locations where measurements could be performed. The voltage drop between the RE and WE (actually arising from the series resistance, including the solution resistance between the WE and the RE plus the electrical resistance of the lead wire) was minimized by posi- tioning the RE approximately 0.05 mm from the WE. For this purpose, a 3D micro-manipulator was installed on the chamber. Prior to experimentation, the WE surface was cleaned by rubbing in a letter-I pattern for a period of 30 s using a polishing cotton tip. Afterwards, the WE surface was rinsed thoroughly with ethanol, then de-ionized with distilled water and air-dried. Finally, the chamber was filled with a phosphate-buffered saline (PBS) solution, as summarized in Table 1. Table 1: PBS solution composition Component Mass concentration (g/L) Molar concentration (mM) Molar mass (g/mol) NaCl 7.36 126 58.4425 Na2HPO4 11.5 81 141.959 NaH2PO4 · H2O 3.04 22 137.992 pH = 7.27, T = 21.4 °C The measured VT was amplified using one channel of the high-performance differential amplifier (Teledyne LeCroy DA1855A-PR2). However, the voltage drop across the precision serial resistor at the stimulator output (10 ) was measured using a custom-designed differential amplifier with the gain (A) set at A = 10. A dual-channel digital oscilloscope (TekScope, Tektronix) was used to monitor both the VT and the drop across the precision serial resistor. The VT measurements between one of the WEs and the AE were performed at room tem- perature in the PBS solutions (schematically shown in Figure 2). The data was collected at 200 kHz using a USB 2.0 interface with a high-performance data-acqui- sition system (DEWE-43, Dewesoft, Slovenia) and Dewesoft 7.0.2 acquisition software developed by the A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 983 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 2: Schematic diagram of the measuring setup comprising the following units: a) electrochemical cell, reference electrode (RE), working electrode (WE), and auxiliary electrode (AE), b) differential amplifier, c) data-acquisition system, d) differential amplifier, e) pre- cision serial resistor (RM), f) precision custom-designed stimulator, g) PC and h) oscilloscope Figure 1: a) Electrochemical cell, b) perspective 3D illustration of the stimulating spiral nerve cuff and c) working electrode same company and stored on a portable computer (LenovoT420, China). 2.2 Crafting the working electrodes Crafting the WEs involved several steps: 1) cutting 0.66-mm-wide strips from the 0.03-mm-thick platinum foil using a sharp blade, 2) cutting two 6-mm-long indi- vidual strips, 3) folding the obtained strips into thirds, creating U-shaped forms, and 4) inserting the 2-mm- wide strip made of the silicone sheet between the U-shaped structure to form a sandwich structure. The final dimensions of the electrode surfaces exposed to the PBS were width=0.66 mm, length=3mm, and surface area=2 mm2. The interconnection between the WEs and the lead wires was performed using a simple construction custom-designed micro-spot-welder based on a thyristor and powered using a large capacitor discharge by highly experienced and well-trained personnel. An energy of approximately 6 Ws (defined experimentally) provided reproducible results for the proposed application of welding the lead wire (AS 631, Cooner Wire, USA) within the sandwich structure. The welding energy for both electrodes is defined in Table 2. This table also provides information for the two different types of sand paper (Waterproof Silica Carbide Paper FEPA P#500 and FEPA P#4000, Struers ApS, Denmark) that were used to increase the real surface of the WEs. Specifically, the surface of WE1 was enlarged using rough sand paper (FEPA P#500) while WE2 was enlarged using fine- grained sand paper (FEPA P#4000). In this relation, each of the WE surfaces was treated by grinding in a letter-I pattern for a period of 10 s using an appointed sand paper and vertical force of approximately 5 N. In Figure 1, WE1 is situated at the right-hand side of the cell and WE2 at the left-hand side of the cell. Table 2: Welding energy and sand paper used in the experiments WE Chargingcurrent (A) Charging voltage (V) Welding energy (Ws) Sand paper 1 5 2 6 FEPA P#500 2 5 2 6 FEPAP#4000 2.3 VT measurements VTs were measured using a biphasic, quasi-trape- zoidal current stimulating pulse waveform (pulse) with the intensity of the cathodic phase (ic), which was pre- viously tested in selective nerve stimulation on an iso- lated left porcine vagus nerve (not shown in this paper)26, delivered from the precision custom-designed stimulator between an appointed WE and the AE. The relevant parameters (ic = -4.0 mA; width of the cathodic phase, tc = 155 μs; width of the cathodic exponential decay, texp = 100 μs; time constant of the exponential decay, exp = 45 μs; intensity of the anodic phase, ia = 0.45 mA; width of the anodic phase, ta = 490 μs; charge density within the cathodic phase, qc = -800.00 μC/cm2; and charge density within the anodic phase, qa = 849.00 μC/cm2) were pre-set by the stimulator. For this pulse, Emc and Ema were measured across the electrode-electro- lyte interface. These potentials were then tested to determine whether any of them exceeded the values con- fining the water electrolysis window, which were defined using cyclic voltammetry (not shown in this paper; [-0.60 V + 0.85 V] measured in PBS).27–29 There were several characteristic voltages and potentials that contributed to the entire voltage drop (dV) and were accounted for in the calculations of Emc and Ema: polarization across the electrode-electrolyte inter- face (dEp), potential of the WE at the onset of the pulse (Eipp), and access voltage (Va; drop across the electrolyte resistance plus over-potential terms). Emc is defined by Equation (1):30 Emc = Eipp + dEp = Eipp + (dV – Va) (1) VTs above each of the two WEs were measured from various locations on the surface of the WE while the above-mentioned pulses were applied between the WE and CE. The scanning displacements, transverse accord- ing to each of the two WEs, were controlled optically using a precise micrometre dial, while at the same time, they were measured using precise linear potentiometer (20 kΩ) connected to the aforementioned high-perfor- mance data-acquisition system. During the scanning, the tip of the RE was situated as close as possible to the WEs using a micrometre enabling precise vertical dis- placement. 2.4 VT analysis A set of approximately 160 VTs, each corresponding to a specific location at the investigated WE obtained by the displacement x performed by the RE above the WE was measured. Afterwards, each VT in a set was auto- matically analysed/processed to determine the aforemen- tioned characteristic voltages and potentials that con- tributed to the entire voltage drop dV. Characteristic voltages and potentials for a certain set (displacement x) were then calculated as the mean of all the values in a set. In this regard, the potential of the WE at the onset of the pulse Epp was estimated as the mean value of 50 measured signal samples before the onset of the pulse. The points that determine the voltage Va and the potential Ema of the VT are located at pulse times where the rate of change of inclination of the signal tangent is high. Thus, the times tV a and t E ma of those points were estimated by locating local maxima of the second derivative of the voltage response. The second derivative of the signals was estimated by convolving the signals with a digital filter of the form [-1 0 1] twice. The voltage Va and the potential Ema for voltage transient V(t) are defined as shown in Equations (1) and (3): A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 984 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Va = E V tVipp a− ( ) (2) E V t Ema ma= ( ) (3) Once we have the estimations for Va and Ema, the cal- culation of all the other voltage and potentials shown in Equations (4), (5) and (6), is straightforward: ΔV E V t= −ipp tmin ( ) (4) Δ ΔE V Vp a= − (5) E V t Vmc t a= +min ( ) (6) Afterwards, the polarization impedance |Zpol| was calculated as dEp/ic at location x, where the RE was the closest to the WEs, i.e., at the middle of the electrodes. 3 RESULTS AND DISCUSSION Figure 3 shows the stimulation pulse and elicited VT with the indicated characteristic voltage and potential elements that contributed to dV, i.e., Eipp, Va, and dEp in both WEs. These elements were then accounted for in the calculation of Emc and Ema in each of the two WEs. Figure 3 shows that the onset of ic elicited the near-instantaneous VT voltage, where Va could be easily determined at the instant rise. However, when ic was ter- minated, the behavior of the potential in the exponential decay region where ic was exponentially approaching the lowest value prevented an easy determination of Va. In this regard, the analysis technique described by Cogan30, which introduced a short interruption of the stimulation current between the cathodic and anodic phase of the pulse, could not be used because of the quasi-trapezoidal stimulation waveform used in the study. Emc and Ema, scanned over WE1 and WE2, are de- monstrated in Figure 4. The figure also shows the values for Eipp, dV, Va, and dEp. 3.1 Results for WE1 Figure 4 shows that the average dEp in WE1 is 0.59 V. The value of Va is 0.24 V, while the value of Eipp is -0.11 V. It is difficult to accurately measure Va when ic is terminated, which is a practical issue when determining Emc, as shown in Figure 3. However, Ema was determined with relative ease. As in the VT of the pulse used, Emc and Ema reached values of -0.7 V and -0.01 V, respec- tively. Accordingly, Emc slightly exceeded the safe po- tential limits for water electrolysis, while Ema remained slightly negative and did not exceed this limit. Figure 4 also shows that WE1 was cathodically limited for the pulse waveform used; i.e., Emc reached the cathodic limit before Ema reached the anodic limit of the water electro- lysis window. dV was 0.83 V across the electrode-elec- trolyte interface. 3.2 Results for WE2 Figure 4 shows that the average dEp in WE2 was 0.615 V; the value of Va was 0.109 V, and the value of Eipp is -0.075 V. Again, the practical issue in determining A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 985 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 3: Stimulation pulse and elicited VT in WEs with the indicated elements that contributed to the entire voltage drop, dV Figure 4: Schematic side-view diagram of the WEs and variables, Eipp, dV, Va, dEp, Emc, and Ema: a) WE1 and b) WE2 same company and stored on a portable computer (LenovoT420, China). 2.2 Crafting the working electrodes Crafting the WEs involved several steps: 1) cutting 0.66-mm-wide strips from the 0.03-mm-thick platinum foil using a sharp blade, 2) cutting two 6-mm-long indi- vidual strips, 3) folding the obtained strips into thirds, creating U-shaped forms, and 4) inserting the 2-mm- wide strip made of the silicone sheet between the U-shaped structure to form a sandwich structure. The final dimensions of the electrode surfaces exposed to the PBS were width=0.66 mm, length=3mm, and surface area=2 mm2. The interconnection between the WEs and the lead wires was performed using a simple construction custom-designed micro-spot-welder based on a thyristor and powered using a large capacitor discharge by highly experienced and well-trained personnel. An energy of approximately 6 Ws (defined experimentally) provided reproducible results for the proposed application of welding the lead wire (AS 631, Cooner Wire, USA) within the sandwich structure. The welding energy for both electrodes is defined in Table 2. This table also provides information for the two different types of sand paper (Waterproof Silica Carbide Paper FEPA P#500 and FEPA P#4000, Struers ApS, Denmark) that were used to increase the real surface of the WEs. Specifically, the surface of WE1 was enlarged using rough sand paper (FEPA P#500) while WE2 was enlarged using fine- grained sand paper (FEPA P#4000). In this relation, each of the WE surfaces was treated by grinding in a letter-I pattern for a period of 10 s using an appointed sand paper and vertical force of approximately 5 N. In Figure 1, WE1 is situated at the right-hand side of the cell and WE2 at the left-hand side of the cell. Table 2: Welding energy and sand paper used in the experiments WE Chargingcurrent (A) Charging voltage (V) Welding energy (Ws) Sand paper 1 5 2 6 FEPA P#500 2 5 2 6 FEPAP#4000 2.3 VT measurements VTs were measured using a biphasic, quasi-trape- zoidal current stimulating pulse waveform (pulse) with the intensity of the cathodic phase (ic), which was pre- viously tested in selective nerve stimulation on an iso- lated left porcine vagus nerve (not shown in this paper)26, delivered from the precision custom-designed stimulator between an appointed WE and the AE. The relevant parameters (ic = -4.0 mA; width of the cathodic phase, tc = 155 μs; width of the cathodic exponential decay, texp = 100 μs; time constant of the exponential decay, exp = 45 μs; intensity of the anodic phase, ia = 0.45 mA; width of the anodic phase, ta = 490 μs; charge density within the cathodic phase, qc = -800.00 μC/cm2; and charge density within the anodic phase, qa = 849.00 μC/cm2) were pre-set by the stimulator. For this pulse, Emc and Ema were measured across the electrode-electro- lyte interface. These potentials were then tested to determine whether any of them exceeded the values con- fining the water electrolysis window, which were defined using cyclic voltammetry (not shown in this paper; [-0.60 V + 0.85 V] measured in PBS).27–29 There were several characteristic voltages and potentials that contributed to the entire voltage drop (dV) and were accounted for in the calculations of Emc and Ema: polarization across the electrode-electrolyte inter- face (dEp), potential of the WE at the onset of the pulse (Eipp), and access voltage (Va; drop across the electrolyte resistance plus over-potential terms). Emc is defined by Equation (1):30 Emc = Eipp + dEp = Eipp + (dV – Va) (1) VTs above each of the two WEs were measured from various locations on the surface of the WE while the above-mentioned pulses were applied between the WE and CE. The scanning displacements, transverse accord- ing to each of the two WEs, were controlled optically using a precise micrometre dial, while at the same time, they were measured using precise linear potentiometer (20 kΩ) connected to the aforementioned high-perfor- mance data-acquisition system. During the scanning, the tip of the RE was situated as close as possible to the WEs using a micrometre enabling precise vertical dis- placement. 2.4 VT analysis A set of approximately 160 VTs, each corresponding to a specific location at the investigated WE obtained by the displacement x performed by the RE above the WE was measured. Afterwards, each VT in a set was auto- matically analysed/processed to determine the aforemen- tioned characteristic voltages and potentials that con- tributed to the entire voltage drop dV. Characteristic voltages and potentials for a certain set (displacement x) were then calculated as the mean of all the values in a set. In this regard, the potential of the WE at the onset of the pulse Epp was estimated as the mean value of 50 measured signal samples before the onset of the pulse. The points that determine the voltage Va and the potential Ema of the VT are located at pulse times where the rate of change of inclination of the signal tangent is high. Thus, the times tV a and t E ma of those points were estimated by locating local maxima of the second derivative of the voltage response. The second derivative of the signals was estimated by convolving the signals with a digital filter of the form [-1 0 1] twice. The voltage Va and the potential Ema for voltage transient V(t) are defined as shown in Equations (1) and (3): A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 984 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Va = E V tVipp a− ( ) (2) E V t Ema ma= ( ) (3) Once we have the estimations for Va and Ema, the cal- culation of all the other voltage and potentials shown in Equations (4), (5) and (6), is straightforward: ΔV E V t= −ipp tmin ( ) (4) Δ ΔE V Vp a= − (5) E V t Vmc t a= +min ( ) (6) Afterwards, the polarization impedance |Zpol| was calculated as dEp/ic at location x, where the RE was the closest to the WEs, i.e., at the middle of the electrodes. 3 RESULTS AND DISCUSSION Figure 3 shows the stimulation pulse and elicited VT with the indicated characteristic voltage and potential elements that contributed to dV, i.e., Eipp, Va, and dEp in both WEs. These elements were then accounted for in the calculation of Emc and Ema in each of the two WEs. Figure 3 shows that the onset of ic elicited the near-instantaneous VT voltage, where Va could be easily determined at the instant rise. However, when ic was ter- minated, the behavior of the potential in the exponential decay region where ic was exponentially approaching the lowest value prevented an easy determination of Va. In this regard, the analysis technique described by Cogan30, which introduced a short interruption of the stimulation current between the cathodic and anodic phase of the pulse, could not be used because of the quasi-trapezoidal stimulation waveform used in the study. Emc and Ema, scanned over WE1 and WE2, are de- monstrated in Figure 4. The figure also shows the values for Eipp, dV, Va, and dEp. 3.1 Results for WE1 Figure 4 shows that the average dEp in WE1 is 0.59 V. The value of Va is 0.24 V, while the value of Eipp is -0.11 V. It is difficult to accurately measure Va when ic is terminated, which is a practical issue when determining Emc, as shown in Figure 3. However, Ema was determined with relative ease. As in the VT of the pulse used, Emc and Ema reached values of -0.7 V and -0.01 V, respec- tively. Accordingly, Emc slightly exceeded the safe po- tential limits for water electrolysis, while Ema remained slightly negative and did not exceed this limit. Figure 4 also shows that WE1 was cathodically limited for the pulse waveform used; i.e., Emc reached the cathodic limit before Ema reached the anodic limit of the water electro- lysis window. dV was 0.83 V across the electrode-elec- trolyte interface. 3.2 Results for WE2 Figure 4 shows that the average dEp in WE2 was 0.615 V; the value of Va was 0.109 V, and the value of Eipp is -0.075 V. Again, the practical issue in determining A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 985 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 3: Stimulation pulse and elicited VT in WEs with the indicated elements that contributed to the entire voltage drop, dV Figure 4: Schematic side-view diagram of the WEs and variables, Eipp, dV, Va, dEp, Emc, and Ema: a) WE1 and b) WE2 Emc (Figure 3) is the difficulty in accurately measuring Va when ic is terminated. Emc and Ema reached values of -0.7 V and -0.054 V, respectively as for the VT of the pulse. Accordingly, Emc slightly exceeded the safe poten- tial limits for water electrolysis, while Ema (determined with relative ease) remained slightly negative and did not exceed this limit. Figure 4 also shows that WE2 was cathodically limited at the pulse waveform that was used; i.e., Emc reached the cathodic limit before Ema reached the anodic limit of the water electrolysis window. dV was 0.72 V across the electrode-electrolyte interface. Figure 5 shows the voltage changes of the variables dEp, Emc, and Ema as scanned over WE1 and WE2. The average variability in Emc and Ema were assumed to in- crease as the number of sharp peaks and edges produced on the surface of WE1 increased.31 These results support the hypothesis, i.e., that the current density would decrease with a greater number of sharp peaks and edges on WE1. Finally, Table 3 shows |Zpol| calculated from dEp/ic at x, where the RE was the closest to the WEs, i.e., at the middle of electrodes. Table 3: Polarization impedance |Zpol| for WE1 and WE2 derived from two scans dEp (V) WE1 WE2 First scan Second scan Mean value First scan Second scan Mean value |Zpol| (Ω) 238,8 235,4 237,1 256 246 251 The results indicate that the surface of WE1 (modified with rough sand paper) delivers more current to the nerve tissue and more activation for a fixed input voltage than WE2 (modified with fine sand paper). Consequently, as the total delivered current is reduced, this activation is obtained at a relatively reduced input power. Our results are consistent with the results of other investigators.5 Namely, in the study, the pulse was pre- defined to retain a near-zero net charge while employing an asymmetry in the current and pulse widths for the cathodic and anodic phases.30 By doing so, the Eipp of both WEs is maintained within a potential range that avoids WE damage and potential tissue injury. In clinical practice, the latter is generally more of a concern than damage to the WE. The relatively large real area of both WEs obtained by mechanical roughening is largely responsible for accommodating a certain amount of charge on the DL prior to initiating the Faradaic reac- tions. However, WE1 presumably accommodated larger amounts of charge than WE2. The electrode impedance is strongly related to the surface area at the interface between the electrode and the electrolyte. Roughening the surface of both the WEs significantly decreases the |Zpol| of the WE-electrolyte interface, while significantly increasing the capacitance of the DL.32 However, the results show that the |Zpol| of the WE1-electrolyte interface decreased more than that of the WE2-electrolyte interface and the capacitance of the DL was reversed. Both WEs presumably produce a uni- form charge density over each WE, which permits maximum utilization of the proprietary WE surface.33 Table 3 shows that the mean |Zpol| of WE1 was lower than that for WE2 (237.1 vs. 251 ), which confirmed our initial presumption.34 One weakness of the developed method is the sen- sitivity of the VT measurements with respect to the distance between the WEs and RE. Fortunately, this weakness could be minimized using the optical system, enabling precise control of this distance. The results support our hypothesis that the Eipp of WE1 at the onset of the predefined pulse (-0.83 V) settles at a slightly more negative value at the end of the pulse, indicating that it changes in a negative direction (refer to the measured VT in Figure 3). Presumably, Emc slightly breaks the cathodic limit before Ema reaches the anodic limit of the water electrolysis window because of the asymmetric predefined pulse. Consequently, the functionality of WE1 is cathodically limited. This suggests that Emc slightly exceeds the safe potential limits of water electrolysis [-0.65 V to +0.85 V] while the Ema potential does not. Similarly, the Eipp of WE2 at the onset of the predefined pulse of -0.75 V is also settled at a slightly more negative value at the end of the pulse, indicating that it does change less significantly in a negative direction. The functionality of WE2 is also cathodicaly limited. A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 986 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 5: Comparison of dEp (left), Emc (middle), and Ema (right) with respect to x for WE1 and WE2 In this regard, C. Newbold et al.22 showed that the WE is polarized until another (possibly irreversible) reaction is recruited to maintain the ic if ic exceeds the rate at which the counterions for the intended reversible processes are transported to or from the WE. This can happen in vivo, where the ic distribution can lead to much larger potentials at the edges of the WEs, resulting in possible WE degradation. Considering these results, the described modification of the surface could potentially require less input power, while maintaining the same level of neural activation in vivo. 4 CONCLUSIONS Superficially modified WE1 (using rough sand paper) elicited an increased irregularity and decrease of the current density profile on the surface and consequently in the adjacent nerve tissue in vivo using current pulses. Furthermore, superficially modified WE2 (using fine sand paper) elicited a slightly decreased irregularity and corresponding increase of the current density profile on the surface and consequently in the adjacent nerve tissue in vivo under the same conditions. Thus, the impedance of WE1 is lower than that of WE2. Accordingly, WE1 is more suitable for safe stimulation than WE2. However, these promising observations warrant extensive in-vivo testing. Future investigations should focus on the involvement of VT measurements and an impedance characterization of the platinum WE in the presence of proteins in vitro and acutely in vivo. These preliminary findings suggest that the develop- ment of such scanning electrochemical methods could potentially provide significant advantages in targeting specific neural populations, allowing optimized thera- peutic protocols. This study has contributed to the further development of multi-electrode spiral cuffs for the efficient and safe selective stimulation of autono- mous peripheral nerves and the simultaneous selective recording of neural responses. Acknowledgment This work was financed by research grant P3-0171 from the Slovenian Research Agency (ARRS), Ministry of Education, Science and Sport, Ljubljana, Republic of Slovenia. 5 REFERENCES 1 C. R. Butson, C. C. McIntyre, Tissue and electrode capacitance reduce neural activation volumes during deep brain stimulation, Clin. Neurophysiol., 116 (2005), 2490–2500 2 S. B. Brummer, M. J. Turner, Electrical stimulation of the nervous system: the principle of safe charge injection with noble metal electrodes, Bioelectrochem. Bioenerg., 2 (1975), 13–25 3 D. R. Merrill, M. Bikson, J. G. R. Jefferys, Electrical stimulation of excitable tissue: design of efficacious and safe protocols, J. Neurosci. Methods, 141 (2005), 171–198 4 X. F. Wei, W. M. Grill, Analysis of high-perimeter planar electrodes for efficient neural stimulation, Front. Neuroeng., 2 (2009), 15 5 L. Golestanirad, B. Elahi, A. Molina, J. R. Mosig, C. Pollo, R. Chen, S. J. Graham, Analysis of fractal electrodes for efficient neural stimulation, Front. Neuroeng., 6 (2013), 3 6 N. Pour Aryan, H. Kaim, A. Rothermel, Electrode Materials: State- of-the-Art and Experiments, in: Stimulation and Recording Electrodes for Neural Prostheses, Springer International Publishing, Cham, 78 (2015), 45–64 7 E. N. Warman, W. M. Grill, D. Durand, Modeling the effects of electric fields on nerve fibers: determination of excitation thresholds, IEEE Trans. Biomed. Eng., 39 (1992), 1244–1254 8 F. Rattay, Analysis of models for extracellular fiber stimulation, IEEE Trans. Biomed. Eng., 36 (1989), 676–682 9 A. Hung, D. Zhou, R. Greenberg, I. B. Goldberg, J. W. Judy, Pulse- clamp technique for characterizing neural-stimulating electrodes, J. Electrochem. Soc., 154 C (2007), 479–486 10 L. S. Robblee, J. McHardy, W. F. Agnew, L. A. Bullara, Electrical stimulation with Pt electrodes. VII. Dissolution of Pt electrodes during electrical stimulation of the cat cerebral cortex, J. Neurosci. Methods, 9 (1983), 301–308 11 L. S. Robblee, J. McHardy, J. M. Marston, S. B. Brummer, Electrical stimulation with Pt electrodes. V. The effect of protein on Pt dissolution, Biomaterials, 1 (1980), 135–139 12 S. B. Brummer, M. J. Turner, Electrochemical considerations for safe electrical stimulation of the nervous system with platinum electrodes, IEEE Trans. Biomed. Eng., 24 (1977), 59–63 13 T. L. Rose, L. S. Robblee, Electrical stimulation with Pt electrodes: VIII. Electrochemically safe charge injection limits with 0.2 ms pulses, IEEE Trans. Biomed. Eng., 37 (1990), 1118–1120 14 D. B. Hibbert, K. Weitzner, B. Tabor, P. Carter, Mass changes and dissolution of platinum during electrical stimulation in artificial perilymph, Biomaterials, 21 (2000), 2177–2182 15 D. B. McCreery, W. F. Agnew, T. G. Yuen, L. Bullara, Charge density and charge per phase as cofactors in neural injury induced by electrical stimulation, IEEE Trans. Biomed. Eng., 37 (1990), 996–1001 16 W. F. Agnew, D. B. McCreery, T. G. H. Yuen, L. A. Bullara, Evolu- tion and resolution of stimulation-induced axonal injury in peripheral nerve, Muscle Nerve, 22 (1999), 1393–1402 17 P. F. Johnson, L. L. Hench, An in vitro model for evaluating neural stimulating electrodes, J. Biomed. Mater Res. 10 (1976), 907–928 18 L. A. Geddes, R. Roeder, Criteria for the selection of materials for implanted electrodes, Ann. Biomed. Eng., 31 (2003), 879–890 19 M. Stevenson, K. Baylor, B. L. Netherton, M. M. Stecker, Electrical stimulation and electrode properties. Part 2: pure metal electrodes, Am. J. Electroneurodiagnostic Technol., 50 (2010), 263–296 20 E. M. Hudak, J.T. Mortimer, H.B. Martin, Platinum for neural stimu- lation: voltammetry considerations, J. Neural. Eng., 7 (2010), 026005 21 M. M. Benmassaoud, M. V. Meller, S. Kuchibhatla, X. F. Wei, Novel fractal planar electrode design for efficient neural stimulation, Proc. 1st IEEE student EMBS, Orlando, FL, USA, (2015), 4 pages 22 C. Newbold, R. Richardson, R. Millard, C. Huang, D. Milojevic, R. Shepherd, R. Cowan, Changes in biphasic electrode impedance with protein adsorption and cell growth, J. Neural. Eng. 7 (2010), 056011 23 N. K. Guimard, N. Gomez, C. E. Schmidt, Conducting polymers in biomedical engineering, Prog. Polym. Sci., 32 (2007), 876–921 24 T. Ragheb, L. A. Geddes, Electrical properties of metallic electrodes, Med. Biol. Eng. Comput., 28 (1990), 182–186 25 A. Hung, I. B. Goldberg, J, W. Judy, Stimulation electrode materials and electrochemical testing methods, Implantable Neural Prostheses, D. Zhou, E. Greenbaum, 2 (2010), 191–216 26 P. Pe~lin, J. Rozman, Alternative paradigm of selective vagus nerve stimulation tested on an isolated porcine vagus nerve, The Scientific World Journal, 1 (2014), 310283 A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 987 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Emc (Figure 3) is the difficulty in accurately measuring Va when ic is terminated. Emc and Ema reached values of -0.7 V and -0.054 V, respectively as for the VT of the pulse. Accordingly, Emc slightly exceeded the safe poten- tial limits for water electrolysis, while Ema (determined with relative ease) remained slightly negative and did not exceed this limit. Figure 4 also shows that WE2 was cathodically limited at the pulse waveform that was used; i.e., Emc reached the cathodic limit before Ema reached the anodic limit of the water electrolysis window. dV was 0.72 V across the electrode-electrolyte interface. Figure 5 shows the voltage changes of the variables dEp, Emc, and Ema as scanned over WE1 and WE2. The average variability in Emc and Ema were assumed to in- crease as the number of sharp peaks and edges produced on the surface of WE1 increased.31 These results support the hypothesis, i.e., that the current density would decrease with a greater number of sharp peaks and edges on WE1. Finally, Table 3 shows |Zpol| calculated from dEp/ic at x, where the RE was the closest to the WEs, i.e., at the middle of electrodes. Table 3: Polarization impedance |Zpol| for WE1 and WE2 derived from two scans dEp (V) WE1 WE2 First scan Second scan Mean value First scan Second scan Mean value |Zpol| (Ω) 238,8 235,4 237,1 256 246 251 The results indicate that the surface of WE1 (modified with rough sand paper) delivers more current to the nerve tissue and more activation for a fixed input voltage than WE2 (modified with fine sand paper). Consequently, as the total delivered current is reduced, this activation is obtained at a relatively reduced input power. Our results are consistent with the results of other investigators.5 Namely, in the study, the pulse was pre- defined to retain a near-zero net charge while employing an asymmetry in the current and pulse widths for the cathodic and anodic phases.30 By doing so, the Eipp of both WEs is maintained within a potential range that avoids WE damage and potential tissue injury. In clinical practice, the latter is generally more of a concern than damage to the WE. The relatively large real area of both WEs obtained by mechanical roughening is largely responsible for accommodating a certain amount of charge on the DL prior to initiating the Faradaic reac- tions. However, WE1 presumably accommodated larger amounts of charge than WE2. The electrode impedance is strongly related to the surface area at the interface between the electrode and the electrolyte. Roughening the surface of both the WEs significantly decreases the |Zpol| of the WE-electrolyte interface, while significantly increasing the capacitance of the DL.32 However, the results show that the |Zpol| of the WE1-electrolyte interface decreased more than that of the WE2-electrolyte interface and the capacitance of the DL was reversed. Both WEs presumably produce a uni- form charge density over each WE, which permits maximum utilization of the proprietary WE surface.33 Table 3 shows that the mean |Zpol| of WE1 was lower than that for WE2 (237.1 vs. 251 ), which confirmed our initial presumption.34 One weakness of the developed method is the sen- sitivity of the VT measurements with respect to the distance between the WEs and RE. Fortunately, this weakness could be minimized using the optical system, enabling precise control of this distance. The results support our hypothesis that the Eipp of WE1 at the onset of the predefined pulse (-0.83 V) settles at a slightly more negative value at the end of the pulse, indicating that it changes in a negative direction (refer to the measured VT in Figure 3). Presumably, Emc slightly breaks the cathodic limit before Ema reaches the anodic limit of the water electrolysis window because of the asymmetric predefined pulse. Consequently, the functionality of WE1 is cathodically limited. This suggests that Emc slightly exceeds the safe potential limits of water electrolysis [-0.65 V to +0.85 V] while the Ema potential does not. Similarly, the Eipp of WE2 at the onset of the predefined pulse of -0.75 V is also settled at a slightly more negative value at the end of the pulse, indicating that it does change less significantly in a negative direction. The functionality of WE2 is also cathodicaly limited. A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 986 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS Figure 5: Comparison of dEp (left), Emc (middle), and Ema (right) with respect to x for WE1 and WE2 In this regard, C. Newbold et al.22 showed that the WE is polarized until another (possibly irreversible) reaction is recruited to maintain the ic if ic exceeds the rate at which the counterions for the intended reversible processes are transported to or from the WE. This can happen in vivo, where the ic distribution can lead to much larger potentials at the edges of the WEs, resulting in possible WE degradation. Considering these results, the described modification of the surface could potentially require less input power, while maintaining the same level of neural activation in vivo. 4 CONCLUSIONS Superficially modified WE1 (using rough sand paper) elicited an increased irregularity and decrease of the current density profile on the surface and consequently in the adjacent nerve tissue in vivo using current pulses. Furthermore, superficially modified WE2 (using fine sand paper) elicited a slightly decreased irregularity and corresponding increase of the current density profile on the surface and consequently in the adjacent nerve tissue in vivo under the same conditions. Thus, the impedance of WE1 is lower than that of WE2. Accordingly, WE1 is more suitable for safe stimulation than WE2. However, these promising observations warrant extensive in-vivo testing. Future investigations should focus on the involvement of VT measurements and an impedance characterization of the platinum WE in the presence of proteins in vitro and acutely in vivo. These preliminary findings suggest that the develop- ment of such scanning electrochemical methods could potentially provide significant advantages in targeting specific neural populations, allowing optimized thera- peutic protocols. This study has contributed to the further development of multi-electrode spiral cuffs for the efficient and safe selective stimulation of autono- mous peripheral nerves and the simultaneous selective recording of neural responses. Acknowledgment This work was financed by research grant P3-0171 from the Slovenian Research Agency (ARRS), Ministry of Education, Science and Sport, Ljubljana, Republic of Slovenia. 5 REFERENCES 1 C. R. Butson, C. C. McIntyre, Tissue and electrode capacitance reduce neural activation volumes during deep brain stimulation, Clin. Neurophysiol., 116 (2005), 2490–2500 2 S. B. Brummer, M. J. Turner, Electrical stimulation of the nervous system: the principle of safe charge injection with noble metal electrodes, Bioelectrochem. Bioenerg., 2 (1975), 13–25 3 D. R. Merrill, M. Bikson, J. G. R. Jefferys, Electrical stimulation of excitable tissue: design of efficacious and safe protocols, J. Neurosci. Methods, 141 (2005), 171–198 4 X. F. Wei, W. M. Grill, Analysis of high-perimeter planar electrodes for efficient neural stimulation, Front. Neuroeng., 2 (2009), 15 5 L. Golestanirad, B. Elahi, A. Molina, J. R. Mosig, C. Pollo, R. Chen, S. J. Graham, Analysis of fractal electrodes for efficient neural stimulation, Front. Neuroeng., 6 (2013), 3 6 N. Pour Aryan, H. Kaim, A. Rothermel, Electrode Materials: State- of-the-Art and Experiments, in: Stimulation and Recording Electrodes for Neural Prostheses, Springer International Publishing, Cham, 78 (2015), 45–64 7 E. N. Warman, W. M. Grill, D. 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Schwan, Linear and nonlinear properties of platinum electrode polarisation. Part 1: frequency dependence at very low frequencies, Med. Biol. Eng. Comput., 20 (1982), 299–306 33 D. A. Ksienski, A minimum profile uniform current density elec- trode, IEEE Trans. Biomed. Eng., 39 (1992), 682–692 34 W. Franks, I. Schenker, P. Schmutz, A. Hierlemann, Impedance characterization and modeling of electrodes for biomedical applica- tions, IEEE Trans. Biomed. Eng., 52 (2005), 1295–1302 A. MEHLE et al.: SURFACE CHARACTERIZATION OF PLATINUM STIMULATING ELECTRODES ... 988 Materiali in tehnologije / Materials and technology 51 (2017) 6, 981–988 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS M. S. VIJAYANAND, M. ILANGKUMARAN: OPTIMIZATION OF MICRO-EDM PARAMETERS USING GREY-BASED ... 989–995 OPTIMIZATION OF MICRO-EDM PARAMETERS USING GREY-BASED FUZZY LOGIC COUPLED WITH THE TAGUCHI METHOD OPTIMIZACIJA PARAMETROV MIKROELEKTROEROZIJE Z UPORABO MEHKE LOGIKE V POVEZAVI S TAGUCHI METODO Muthiyalu Shanmugam Vijayanand1, Mani Ilangkumaran2 1Paavai Engineering College, Department of Mechanical Engineering, Pachal, 637018 Namakkal, Tamilnadu, India 2K.S.R. College of Technology, Department of Mechatronics Engineering, Tiruchengode, 637018 Namakkal, Tamilnadu, India msvijayanand08@gmail.com Prejem rokopisa – received: 2017-04-29; sprejem za objavo – accepted for publication: 2017-07-28 doi:10.17222/mit.2017.048 The correct selection of process parameters for the best performance output of a micro-electro-discharge machining (Micro-EDM) process is challenging because the performance measures of micro-EDM are non linear. This work aims to solve and control complex non-linear systems by applying the hybrid grey-based fuzzy logic together with the Taguchi technique in the field of micro-EDM. Input parameters, namely, the discharge current, pulse-off time and pulse-on time were selected to obtain the target responses such as the material-removal rate (MRR) and tool-wear rate (TWR). Nine experiments were performed based on the Taguchi L9 orthogonal array. An analysis of variance was performed to find the significant contribution of the intervening process parameter in a single performance characteristic using the grey-based fuzzy-logic expert system. Multi-performance characteristics indexes (MPCIs) were analysed and the results were calculated with good accuracy. Keywords: ANOVA, fuzzy logic, orthogonal array, grey-based Taguchi technique, electrical-discharge machining, drilling Pravilna izbira procesnih parametrov za doseganje najbolj{ega izkoristka procesa mehanske obdelave z mikroelektro erozijo (angl. Micro-EDM) je izziv, ker so procesni parametri mikro-EDM nelinearni. Namen pri~ujo~e raziskave je bil re{evanje in nadzor kompleksnih nelinearnih sistemov mikro-EDM mehanske obdelave z uporabo hibridne mehke logike (Grey-based fuzzy logic) v povezavi s Taguchi metodo. Avtorji raziskave so izbrali naslednje vhodne parametre: razelektritveni tok, ~as vklopa in ~as izklopa impulza. Na njihovi osnovi so dobili odgovore na zastavljeni vpra{anji; kak{na je hitrost odstranjevanja materiala in kak{na je hitrost obrabe orodja. Na podlagi Taguchi L9 ortogonalne matrike so izvedli devet prakti~nih preizkusov mehanske obdelave z μ-EDM. Izvedli so analizo variance, podprto z ekspertnim sistemom na osnovi mehke logike, da bi ugotovili u~inek intervencijskega procesnega parametra pri eni sami spremenljivki. Dolo~ili so indekse u~inkovitosti (angl. MPCIs) in izra~unani rezultati so bili zelo to~ni. Klju~ne besede: analiza variance (ANOVA), mehka logika, ortogonalna matrika, robustna statisti~na Taguchi metoda, mikro elektroerozija (μ-EDM), vrtanje 1 INTRODUCTION In recent technological advancements, the products are to be lighter, thinner and smaller. Many advantages arise when a part is miniaturized, such as energy and space savings, accelerating chemical reactions, attractive appearance, and cost-effectiveness.1 The Monel 400 alloy is considered as the most promising and the most commonly used nickel-based alloy because of its excel- lent corrosion resistance and toughness over a wide temperature range. The Monel alloy has been extensively used in the chemical industry, food-processing industry, heat-exchanger tubes, nuclear reactors, sub marines and ship propellers.2 The Monel alloy work hardens rapidly as it undergoes a high strain during machining. This hardening effect decreases further machining of the alloys. Therefore, it is very difficult to machine these alloys using conventional machine tools.3 Several re- search works4–6 have been carried out and reported on machining the nickel-based alloys using different conventional and non-conventional machining methods. Micro-machining is the most fundamental technology used for the production of miniaturized parts and com- ponents.7 Micro-EDM has been known as one of the indispensible micro-machining techniques with obvious advantages of machining complex structures with high aspect ratios, high precision and accuracy irrespective of workpiece material’s hardness and toughness.8 Micro- EDM uses electrical discharge between two electrodes, and the spark from them generates such an extremely high temperature that the material is removed by vapor bubble.9 Many studies1–3 were performed previously on ma- chining nickel-based alloys with EDM and electro-che- mical machining. P. Kuppan et al.10 investigated the effect of various process variables of EDM in deep-hole drilling of Inconel 718. The objective of this study is to investigate the interaction effects of the process variables such as peak current, pulse-on time, duty factor, and electrode speed on machining characteristics. The results reveal that the material-removal rate is more influenced Materiali in tehnologije / Materials and technology 51 (2017) 6, 989–995 989 MATERIALI IN TEHNOLOGIJE/MATERIALS AND TECHNOLOGY (1967–2017) – 50 LET/50 YEARS UDK 621.18.08:621.9.08 ISSN 1580-2949 Original scientific article/Izvirni znanstveni ~lanek MTAEC9, 51(6)989(2017)