<Record><identifier xmlns="http://purl.org/dc/elements/1.1/">URN:NBN:SI:doc-AG1O6I3B</identifier><date>2024</date><creator>Filip, Matej</creator><relation>documents/doc/A/URN_NBN_SI_doc-AG1O6I3B_001.pdf</relation><relation>documents/doc/A/URN_NBN_SI_doc-AG1O6I3B_001.txt</relation><format format_type="issue">2</format><format format_type="type">article</format><format format_type="volume">letn 71</format><format format_type="extent">str. 45-51</format><identifier identifier_type="ISSN">0473-7466</identifier><identifier identifier_type="COBISSID_HOST">220438019</identifier><identifier identifier_type="URN">URN:NBN:SI:doc-AG1O6I3B</identifier><language>slv</language><publisher publisher_location="Ljubljana">Društvo matematikov, fizikov in astronomov Slovenije</publisher><source>Obzornik za matematiko in fiziko</source><rights>InC</rights><subject language_type_id="eng">Calabi-Yau manifolds</subject><subject language_type_id="slv">Calabi-Yau mnogoterosti</subject><subject language_type_id="eng">Laurent polynomials</subject><subject language_type_id="slv">Laurentovi polinomi</subject><subject language_type_id="eng">mirror symmetry</subject><subject language_type_id="slv">zrcalna simetrija</subject><title>Zrcalna simetrija in Laurentovi polinomi</title></Record>