ARS MATHEMATICA CONTEMPORANEA
Dragan Marusic, Bibliography: 1980-2013
[1]	B. Alspach, M. D. E. Conder, D. Marusic and M.-Y. Xu, A classification of 2-arc-transitive circulants, J. Algebraic Combin. 5 (1996), 83-86.
[2]	B. Alspach, D. Marusic and L. Nowitz, Constructing graphs which are 1/2-transitive, J. Austral. Math. Soc. Ser. A 56 (1994), 391-402.
[3]	A. Araluze, I. Kovics, K. Kutnar, L. Martinez and D. Marusic, Partial sum quadruples and bi-Abelian digraphs, J. Combin. Theory Ser. A 119 (2012), 1811-1831.
[4]	A. Araluze, K. Kutnar, L. Martinez and D. Marusic, Edge connectivity in difference graphs and some new constructions of partial sum families, European J. Combin. 32 (2011), 352-360.
[5]	A. Blokhuis, G. Kiss, I. Kovics, A. Malnic, D. Marusic and J. Ruff, Semiovals contained in the union of three concurrent lines, J. Combin. Des. 15 (2007), 491501.
[6]	P. J. Cameron, M. Giudici, G. A. Jones, W. M. Kantor, M. H. Klin, D. Marusic and L. A. Nowitz, Transitive permutation groups without semiregular subgroups, J. London Math. Soc. (2) 66 (2002), 325-333.
[7]	V. Carli, N. Jovanovic, A. Podlesek, A. Roy, Z. Rihmer, S. Maggi, D. Marusic, C. Cesaro, A. Marusic and M. Sarchiapone, The role of impulsivity in self-mutilators, suicide ideators and suicide attempters: a study of 1265 male incarcerated individuals, J. Affective Disord. 123 (2010), 116-122.
[8]	M. D. E. Conder, A. Malnic, D. Marusic, T. Pisanski and P. Potocnik, The edge-transitive but not vertex-transitive cubic graph on 112 vertices, J. Graph Theory 50 (2005), 25-42.
[9]	M. D. E. Conder, A. Malnic, D. Marusic and P. Potocnik, A census of semisymmetric cubic graphs on up to 768 vertices, J. Algebraic Combin. 23 (2006), 255-294.
[10]	M. D. E. Conder and D. Marusic, A tetravalent half-arc-transitive graph with non-abelian vertex stabilizer, J. Combin. Theory Ser. B 88 (2003), 67-76.
[11]	E. Dobson, A. Malnic, D. Marusic and L. A. Nowitz, Minimal normal subgroups of transitive permutation groups of square-free degree, Discrete Math. 307 (2007), 373-385.
[12]	E. Dobson, A. Malnic, D. Marusic and L. A. Nowitz, Semiregular automorphisms of vertex-transitive graphs of certain valencies, J. Combin. Theory Ser. B 97 (2007), 371-380.
[13]	E. Dobson and D. Marusic, An unusual decomposition of a complete 7-partite graph of order 28, Discrete Math. 308 (2008), 4595-4598.
[14]	E. Dobson and D. Marusic, On semiregular elements of solvable groups, Comm. Algebra 39 (2011), 1413-1426.
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[15]	S. Du, A. Malnic and D. Marusic, Classification of 2-arc-transitive dihedrants, J. Combin. Theory Ser. B 98 (2008), 1349-1372.
[16]	S. Du and D. Marusic, Biprimitive graphs of smallest order, J. Algebraic Combin. 9 (1999), 151-156.
[17]	S. Du and D. Marusic, An infinite family of biprimitive semisymmetric graphs, J. Graph Theory 32 (1999), 217-228.
[18]	S. Du, D. Marusic and A. O. Waller, On 2-arc-transitive covers of complete graphs, J. Combin. Theory Ser B 74 (1998), 276-290.
[19]	T. Durkee, D. Marusic and V. Postuvan, Prevalence of pathological internet use among adolescents in europe: demographic and social factors, Addiction 107 (2012), 2210-2222.
[20]	Y.-Q. Feng, K. Kutnar, A. Malnic and D. Marusic, On 2-fold covers of graphs, J. Combin. Theory Ser B 98 (2008), 324-341.
[21]	H. H. Glover, K. Kutnar, A. Malnic and D. Marusic, Hamilton cycles in (2, odd, 3)-Cayley graphs, Proc. Lond. Math. Soc. (3) 104 (2012), 1171-1197.
[22]	H. H. Glover, K. Kutnar and D. Marusic, Hamiltonian cycles in cubic Cayley graphs: the (2,4k, 3) case, J. Algebraic Combin. 30 (2009), 447-475.
[23]	H. H. Glover and D. Marusic, Hamiltonicity of cubic Cayley graphs, J. Eur Math. Soc. (JEMS) 9 (2007), 775-787.
[24]	M. Hladnik, D. Marusic and T. Pisanski, Cyclic Haar graphs, Discrete Math. 244 (2002), 137-152, algebraic and topological methods in graph theory (Lake Bled, 1999).
[25]	R. Jajcay, A. Malnic and D. Marusic, On the number of closed walks in vertex-transitive graphs, Discrete Math. 307 (2007), 484-493.
[26]	G. Kiss, A. Malnic and D. Marusic, A new approach to arcs, Acta Math. Hungar. 84 (1999), 181-188.
[27]	S. Klavzar, D. Marusic, B. Mohar and T. Pisanski, Preface [Algebraic and topological methods in graph theory], Discrete Math. 307 (2007), 299.
[28]	S. Klavzar, D. Marusic, B. Mohar and T. Pisanski, Preface: Algebraic and topological graph theory (Bled'07), Discrete Math. 310 (2010), 1651-1652, held at Lake Bled, June 2007.
[29]	I. Kovics, K. Kutnar and D. Marusic, Classification of edge-transitive rose window graphs, J. Graph Theory 65 (2010), 216-231.
[30]	I. Kovics, K. Kutnar, D. Marusic and S. Wilson, Classification of cubic symmetric tricirculants, Electron. J. Combin. 19 (2012), Paper 24, 14.
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[31]	I. Kovžcs, A. Malnic, D. Marušic and Š. Miklavic, One-matching bi-Cayley graphs over abelian groups, European J. Combin. 30 (2009), 602-616.
[32]	I. Kovžcs, D. Marušic and M. E. Muzychuk, Primitive bicirculant association schemes and a generalization of Wielandt's theorem, Trans. Amer. Math. Soc. 362 (2010), 3203-3221.
[33]	I. Kovžcs, D. Marušic and M. E. Muzychuk, On dihedrants admitting arc-regular group actions, J. Algebraic Combin. 33 (2011), 409-426.
[34]	I. Kovžcs, D. Marušic and M. E. Muzychuk, On G-arc-regular dihedrants and regular dihedral maps, J. Algebraic Combin. 38 (2013), 437-455.
[35]	K. Kutnar, U. Borštnik, D. Marušic and D. Janežic, Interconnection networks for parallel molecular dynamics simulation based on hamiltonian cubic symmetric topology, J. Math. Chem. 45 (2009), 372-385.
[36]	K. Kutnar, A. Malnic and D. Marušic, Chirality of toroidal molecular graphs, J. Chem. Inf. Mod. 45 (2005), 1527-1535.
[37]	K. Kutnar, A. Malnic, D. Marušic and Š. Miklavic, Distance-balanced graphs: symmetry conditions, Discrete Math. 306 (2006), 1881-1894.
[38]	K. Kutnar, A. Malnic, D. Marušic and Š. Miklavic, The strongly distance-balanced property of the generalized Petersen graphs, Ars Math. Contemp. 2 (2009), 41-47.
[39]	K. Kutnar and D. Marušic, Hamiltonicity of vertex-transitive graphs of order 4p, European J. Combin. 29 (2008), 423-438.
[40]	K. Kutnar and D. Marušic, On cyclic edge-connectivity of fullerenes, Discrete Appl. Math. 156 (2008), 1661-1669.
[41]	K. Kutnar and D. Marušic, Recent trends and future directions in vertex-transitive graphs, Ars Math. Contemp. 1 (2008), 112-125.
[42]	K. Kutnar and D. Marušic, A complete classification of cubic symmetric graphs of girth 6, J. Combin. Theory Ser. B 99 (2009), 162-184.
[43]	K. Kutnar and D. Marušic, Hamilton cycles and paths in vertex-transitive graphs— current directions, Discrete Math. 309 (2009), 5491-5500.
[44]	K. Kutnar and D. Marušic, On certain graph theory application, Lecture notes in economics and mathematical systems 613 (2009), 283-291.
[45]	K. Kutnar and D. Marušic, Some topics in graph theory, Lecture notes in economics and mathematical systems 613 (2009), 3-22.
[46]	K. Kutnar, D. Marušic and D. Janežic, Fullerenes via their automorphism groups, MATCH Commun. Math. Comput. Chem. 63 (2010), 267-282.
[47]	K. Kutnar, D. Marušic, Š. Miklavic and P. Šparl, Strongly regular tri-Cayley graphs, European J. Combin. 30 (2009), 822-832.
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[48]	K. Kutnar, D. Marušic, D. W. Morris, J. Morris and P. Šparl, Hamiltonian cycles in Cayley graphs whose order has few prime factors, Ars Math. Contemp. 5 (2012), 27-71.
[49]	K. Kutnar, D. Marušic and P. Šparl, An infinite family of half-arc-transitive graphs with universal reachability relation, European J. Combin. 31 (2010), 1725-1734.
[50]	K. Kutnar, D. Marušic and D. Vukicevic, On decompositions of leapfrog fullerenes, J. Math. Chem. 45 (2009), 406-416.
[51]	K. Kutnar, D. Marušic and C. Zhang, Hamilton paths in vertex-transitive graphs of order 10p, European J. Combin. 33 (2012), 1043-1077.
[52]	K. Kutnar, D. Marušic and C. Zhang, On cubic non-Cayley vertex-transitive graphs, J. Graph Theory 69 (2012), 77-95.
[53]	C. Li, D. Marušic and J. Morris, Classifying arc-transitive circulants of square-free order, J. Algebraic Combin. 14 (2001), 145-151.
[54]	C. H. Li, Z. P. Lu and D. Marušic, On primitive permutation groups with small suborbits and their orbital graphs, J. Algebra 279 (2004), 749-770.
[55]	M. Lovrecic Saražin and D. Marušic, Vertex-transitive expansions of (1, 3)-trees, Discrete Math. 310 (2010), 1772-1782.
[56]	A. Malnic and D. Marušic, Imprimitive groups and graph coverings, in: Coding theory, design theory, group theory (Burlington, VT, 1990), Wiley, New York, Wiley-Intersci. Publ., pp. 227-235, 1993.
[57]	A. Malnic and D. Marušic, Constructing 4-valent 1 -transitive graphs with a non-solvable automorphism group, J. Combin. Theory Ser. B 75 (1999), 46-55.
[58]	A. Malnic and D. Marušic, Constructing 1 -arc-transitive graphs of valency 4 and vertex stabilizer Z2 x Z2, Discrete Math. 245 (2002), 203-216.
[59]	A. Malnic, D. Marušic, Š. Miklavic and P. Potočnik, Semisymmetric elementary abelian covers of the Möbius-Kantor graph, Discrete Math. 307 (2007), 2156-2175.
[60]	A. Malnic, D. Marušic, R. G. Möller, N. Seifter, V. Trofimov and B. Zgrablic, Highly arc transitive digraphs: reachability, topological groups, European J. Combin. 26 (2005), 19-28.
[61]	A. Malnic, D. Marušic and P. Potocnik, Elementary abelian covers of graphs, J. Algebraic Combin. 20 (2004), 71-97.
[62]	A. Malnic, D. Marušic and P. Potocnik, On cubic graphs admitting an edge-transitive solvable group, J. Algebraic Combin. 20 (2004), 99-113.
[63]	A. Malnic, D. Marušic, P. Potocnik and C. Wang, An infinite family of cubic edge-but not vertex-transitive graphs, Discrete Math. 280 (2004), 133-148.
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[64]	A. Malnic, D. Marusic and N. Seifter, Constructing infinite one-regular graphs, European J. Combin. 20 (1999), 845-853.
[65]	A. Malnic, D. Marusic, N. Seifter, P. Sparl and B. Zgrablic, Reachability relations in digraphs, European J. Combin. 29 (2008), 1566-1581.
[66]	A. Malnic, D. Marusic, N. Seifter and B. Zgrablic, Highly arc-transitive digraphs with no homomorphism onto Z, Combinatorica 22 (2002), 435-443.
[67]	A. Malnic, D. Marusic and P. Sparl, On strongly regular bicirculants, European J. Combin. 28 (2007), 891-900.
[68]	A. Malnic, D. Marusic, P. Sparl and B. Frelih, Symmetry structure of bicirculants, Discrete Math. 307 (2007), 409-414.
[69]	A. Malnic, D. Marusic and C. Wang, Cubic edge-transitive graphs of order 2p3, Discrete Math. 274 (2004), 187-198.
[70]	A. Marusic, K. Belsak and D. Marusic, Sensitization of emotions as a risk factor for ischemic heart disease, Psychiatria Danub. 20 (2008), 30-35.
[71]	A. Marusic and D. Marusic, Suicidology - expanding its research tools, Crisis 23 (2002), 95-97.
[72]	D. Marusic, Vertex minimal planar cyclic graphs, Univ. Beograd. Publ. Elektrotehn. Fak. Ser. Mat. Fiz. 1981 (1980), 161-169 (1981).
[73]	D. Marusic, On vertex symmetric digraphs, Discrete Math. 36 (1981), 69-81.
[74]	D. Marusic, Cayley properties of vertex symmetric graphs, Ars Combin. 16 (1983), 297-302.
[75]	D. Marusic, Hamiltonian circuits in Cayley graphs, Discrete Math. 46 (1983), 4954.
[76]	D. Marusic, Some problems in vertex symmetric graphs, in: Finite and infinite sets, Vol. I, II (Eger, 1981), North-Holland, Amsterdam, volume 37 of Colloq. Math. Soc. Janos Bolyai, pp. 581-589, 1984.
[77]	D. Marusic, Vertex transitive graphs and digraphs of order pk, in: Cycles in graphs (Burnaby, B.C., 1982), North-Holland, Amsterdam, volume 115 of North-Holland Math. Stud., pp. 115-128, 1985.
[78]	D. Marusic, Hamiltonian cycles in vertex symmetric graphs of order 2p2, Discrete Math. 66 (1987), 169-174.
[79]	D. Marusic, On vertex-transitive graphs of order qp, J. Combin. Math. Combin. Com-put. 4 (1988), 97-114.
[80]	D. Marusic, Research problems: Problem 92, problem 93, Discrete Math. 70 (1988), 215.
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[81]	D. Marusic, Strongly regular bicirculants and tricirculants, Ars Combin. 25 (1988), 11-15, eleventh British Combinatorial Conference (London, 1987).
[82]	D. Marusic, Strong regularity and circulant graphs, Discrete Math. 78 (1989), 119125.
[83]	D. Marusic, Hamiltonicity of tree-like graphs, Discrete Math. 80 (1990), 167-173.
[84]	D. Marusic, On tree-like cubic vertex-transitive graphs, Ars Combin. 29 (1990), 9196, twelfth British Combinatorial Conference (Norwich, 1989).
[85]	D. Marusic, The seven "weirdos", ObzornikMat. Fiz. 37 (1990), 105-108.
[86]	D. Marusic, Hamiltonicity of vertex-transitive pq-graphs, in: Fourth Czechoslo-vakian Symposium on Combinatorics, Graphs and Complexity (Prachatice, 1990), North-Holland, Amsterdam, volume 51 of Ann. Discrete Math., pp. 209-212, 1992.
[87]	D. Marusic, Research problems: Problems 211-212, Discrete Math. 131 (1994), 397-398.
[88]	D. Marusic, A family of one-regular graphs of valency 4, European J. Combin. 18
(1997),	59-64.
[89]	D. Marusic, Half-transitive group actions on finite graphs of valency 4, J. Combin. Theory Ser. B 73 (1998), 41-76.
[90]	D. Marusic, Recent developments in half-transitive graphs, Discrete Math. 182
(1998),	219-231, graph theory (Lake Bled, 1995).
[91]	D. Marusic, Constructing cubic edge- but not vertex-transitive graphs, J. Graph Theory 35 (2000), 152-160.
[92]	D. Marusic, In memoriam: some personal impressions of Crispin Nash-Williams, Discrete Math. 244 (2002), 2-4, algebraic and topological methods in graph theory (Lake Bled, 1999).
[93]	D. Marusic, On 2-arc-transitivity of Cayley graphs, J. Combin. Theory Ser. B 87 (2003), 162-196, dedicated to Crispin St. J. A. Nash-Williams.
[94]	D. Marusic, Quartic half-arc-transitive graphs with large vertex stabilizers, Discrete Math. 299 (2005), 180-193.
[95]	D. Marusic, Corrigendum to: "On 2-arc-transitivity of Cayley graphs" [J. Combin. Theory Ser. B 87 (2003), no. 1, 162-196],(2006), 761-764.
[96]	D. Marusic, Hamilton cycles and paths in fullerenes, J. Chem. Inf. Mod. 47 (2007), 732-736.
[97]	D. Marusic, Preface: Special issue of discrete mathematics on Hamiltonicity problem for vertex-transitive (Cayley) graphs, Discrete Math. 309 (2009), 5425.
[98]	D. Marusic and J. Morris, Normal circulant graphs with noncyclic regular subgroups, J. Graph Theory 50 (2005), 13-24.
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[99] D. Marusic and R. Nedela, Maps and half-transitive graphs of valency 4, European J. Combin. 19 (1998), 345-354.
[100]	D. Marusic and R. Nedela, On the point stabilizers of transitive groups with non-self-paired suborbits of length 2, J. Group Theory 4 (2001), 19-43.
[101]	D. Marusic and R. Nedela, Partial line graph operator and half-arc-transitive group actions, Math. Slovaca 51 (2001), 241-257.
[102]	D. Marusic and R. Nedela, Finite graphs of valency 4 and girth 4 admitting halftransitive group actions, J. Aust. Math. Soc. 73 (2002), 155-170.
[103]	D. Marusic and T. D. Parsons, Hamiltonian paths in vertex-symmetric graphs of order 5p, Discrete Math. 42 (1982), 227-242.
[104]	D. Marusic and T. D. Parsons, Hamiltonian paths in vertex-symmetric graphs of order 4p, Discrete Math. 43 (1983), 91-96.
[105]	D. Marusic and T. Pisanski, Weakly flag-transitive configurations and half-arc-transitive graphs, European J. Combin. 20 (1999), 559-570.
[106]	D. Marusic and T. Pisanski, The Gray graph revisited, J. Graph Theory 35 (2000), 1-7.
[107]	D. Marusic and T. Pisanski, The remarkable generalized Petersen graph G(8, 3), Math. Slovaca 50 (2000), 117-121.
[108]	D. Marusic and T. Pisanski, Symmetries of hexagonal molecular graphs on the torus, Croat. Chem. Acta 73 (2000), 969-981.
[109]	D. Marusic, T. Pisanski and S. Wilson, The genus of the GRAY graph is 7, European J. Combin. 26 (2005), 377-385.
[110]	D. Marusic and P. Potocnik, Semisymmetry of generalized Folkman graphs, European J. Combin. 22 (2001), 333-349.
[111]	D. Marusic and P. Potocnik, Bridging semisymmetric and half-arc-transitive actions on graphs, European J. Combin. 23 (2002), 719-732.
[112]	D. Marusic and P. Potocnik, Classifying 2-arc-transitive graphs of order a product of two primes, Discrete Math. 244 (2002), 331-338, algebraic and topological methods in graph theory (Lake Bled, 1999).
[113]	D. Marusic and C. E. Praeger, Tetravalent graphs admitting half-transitive group actions: alternating cycles, J. Combin. Theory Ser. B 75 (1999), 188-205.
[114]	D. Marusic and R. Scapellato, Characterizing vertex-transitive pq-graphs with an imprimitive automorphism subgroup, J. Graph Theory 16 (1992), 375-387.
[115]	D. Marusic and R. Scapellato, A class of non-Cayley vertex-transitive graphs associated with PSL(2,p), Discrete Math. 109 (1992), 161-170, algebraic graph theory (Leibnitz, 1989).
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[116]	D. Marusic and R. Scapellato, Imprimitive representations of SL(2,2k), J. Combin. Theory Ser. B 58 (1993), 46-57.
[117]	D. Marusic and R. Scapellato, A class of graphs arising from the action of PSL(2, q2) on cosets of PGL(2, q), Discrete Math. 134 (1994), 99-110, algebraic and topological methods in graph theory (Lake Bled, 1991).
[118]	D. Marusic and R. Scapellato, Classification of vertex-transitive pq-digraphs, Istit. Lombardo Accad. Sci. Lett. Rend. A 128 (1994), 31-36 (1995).
[119]	D. Marusic and R. Scapellato, Classifying vertex-transitive graphs whose order is a product of two primes, Combinatorica 14 (1994), 187-201.
[120]	D. Marusic and R. Scapellato, Permutation groups with conjugacy complete stabilizers, Discrete Math. 134 (1994), 93-98, algebraic and topological methods in graph theory (Lake Bled, 1991).
[121]	D. Marusic and R. Scapellato, Permutation groups, vertex-transitive digraphs and semiregular automorphisms, European J. Combin. 19 (1998), 707-712.
[122]	D. Marusic, R. Scapellato and N. Zagaglia Salvi, A characterization of particular symmetric (0,1) matrices, Linear Algebra Appl. 119 (1989), 153-162.
[123]	D. Marusic, R. Scapellato and N. Zagaglia Salvi, Generalized Cayley graphs, Discrete Math. 102 (1992), 279-285.
[124]	D. Marusic, R. Scapellato and B. Zgrablic, On quasiprimitive pqr-graphs, Algebra Colloq. 2 (1995), 295-314.
[125]	D. Marusic and P. Sparl, On quartic half-arc-transitive metacirculants, J. Algebraic Combin. 28 (2008), 365-395.
[126]	D. Marusic and A. O. Waller, Half-transitive graphs of valency 4 with prescribed attachment numbers, J. Graph Theory 34 (2000), 89-99.
[127]	D. Marusic and M.-Y. Xu, A 1 -transitive graph of valency 4 with a nonsolvable group of automorphisms, J. Graph Theory 25 (1997), 133-138.
[128]	T. Pisanski, M. Boben, D. Marusic, A. Orbanic and A. Graovac, The 10-cages and derived configurations, Discrete Math. 275 (2004), 265-276.
[129]	R. Scepanovic, G. Ringel, D. Marusic, G. L. Chia and B. Alspach, Nonseparable graphs with a given number of cycles, J. Graph Theory 18 (1994), 777-789.
[130]	D. Wasserman, V. Carli, C. Wasserman, A. Apter, J. Balazs, R. Bracale, R. Brunner, C. Bursztein-Lipsicas, P. Corcoran, D. Cosman, T. Durkee, D. Feldman, J. Gadoros, F. Guillemin, C. Haring, J.-P. Kahn, M. Kaess, H. Keeley, D. Marusic, B. Nemes, V. Postuvan, S. Reiter-Theil, F. Resch, P. Sáiz, M. Sarchiapone, M. Sisask, A. Varnik and C. W. Hoven, Saving and empowering young lives in europe (seyle): a randomized controlled trial, BMC Public Health 10 (2010), 1-14.
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