Publikációs lista hivatkozásokkal
Prok István
2014. július 31.

[1] – E. Molnár: A polyhedron algorithm for finding space groups. 3^rd Int. Conf. on Engineering Graphics and Descriptive Geom. Proceedings (Vienna 1988) Vol. 2, 37–44.
▪ MR 90g: 51018 – R. L. E. Schwarzenberger
▪ M. Stojanović, Annales Univ. Sci. Budapest, Sect. Math. 36 (1993), 85–102.
▪ M. Stojanović, Collections of scientific papers of the Faculty of Science Kragujevac, 16 (1994), 105–114.
▪ M. Stojanović, Mat. Vesnik 49/1 (1997), 59–68
▪ M. Stojanović, Novi Sad J. Math. 29/3 (1999), 337–348.
▪ M. Stojanović, Filomat 24/1 (2010), 1–19.
▪ M. Stojanović, Filomat 28/3 (2014), 557–577.

[2] – E. Molnár: Classification of solid transitive simplex tilings in simply connected 3-spaces. I. The combinatorial description by figures and tables, results in spaces of constant curvature. Colloquia Math. Soc. János Bolyai 63 Intuitive Geometry, Szeged (Hungary) 1991 (North–Holland Co., Amsterdam – Oxford – New York) (1994) 311–362.
□ OTKA 1615 (1991)
▪ Zbl. 821. 52004 – M. Lassak
▪ MR 97e: 52036 – R. Ding
▪ M. Stojanović, Annales Univ. Sci. Budapest, Sect. Math. 36 (1993), 85–102.
▪ J. Szirmai, Annales Univ. Sci. Budapest, Sect. Math. 37 (1994), 171–184.
▪ M. Stojanović, Collections of scientific papers of the Faculty of Science Kragujevac, 16 (1994), 105–114.
▪ J. Szirmai, Acta Math. Hung. 73 (3) (1996), 247–261.
▪ J. Szirmai, Annales Univ. Sci. Budapest, Sect. Math. 39 (1996), 145–162.
▪ M. Stojanović, Mat. Vesnik 49/1 (1997), 59–68.
▪ O. Delgado-Friedrichs – D. H. Huson, Discrete Comput. Geom. 21 (1999), 299–315.
▪ M. Stojanović, Novi Sad J. Math. 29/3 (1999), 337–348.
▪ O. Delgado-Friedrichs, Theor. Comput. Sci. 303 No 2-3 (2003), 431–445.
▪ M. Stojanović, Filomat 24/1 (2010), 1–19.
▪ M. Stojanović, Filomat 28/3 (2014), 557–577.

[3] Kocka alaptartományú euklideszi kristálycsoportok. Alkalmazott Matematikai Lapok 16 (1992) 321–338.
▪ MR 95h: 51024 – I. Bárány

[4] The Euclidean space has 298 fundamental tilings with marked cubes by 130 space groups. Colloquia Math. Soc. János Bolyai 63 Intuitive Geometry, Szeged (Hungary) 1991 (North–Holland Co., Amsterdam – Oxford – New York) (1994), 363–388.
□ OTKA 1615 (1991)
▪ Zbl. 820. 52014 – Á. G. Horváth
▪ MR 97a: 52043 – O. V. Shvartsman
▪ E. Molnár, Beiträge zur Algebra und Geometrie, Vol. 35 (1994), No. 2, 205–238.
▪ O. Delgado Friedrichs – D. H. Huson, Discrete Comput. Geom. 21 (1999), 299–315.

[5] Data structures and procedures for a polyhedron algorithm. Periodica Polytechnica Ser. Mech. Eng. 36 (3-4), (1992), 299–316.
□ OTKA 1615 (1991)
▪ Zbl. 798. 52008
▪ MR 96m: 52020
▪ E. Molnár, Publ. Math. Debrecen 46/3-4 (1995), 239–269.
▪ L. Ács – E. Molnár, PU.M.A. Vol. 13 (2002), No. 1-2, 1–20.
▪ L. Ács – E. Molnár, Journal for Geometry and Graphics Vol. 6 (2002), No. 1, 1–16.
▪ E. Molnár, Studies of the University of Žilina Math. Ser. 16 (2003), 67–80.

[6] Fundamental tilings with marked cubes in spaces of constant curvature. Acta Math. Hungar. 71 (1-2), (1996), 1–14.
□ OTKA 1615 (1991)
▪ Zbl. 858. 52009 – Ch. Leytem
▪ MR 97i: 20063 – I. Rivin
▪ B. Everitt, Topology and its Applications 138 (2004) 253–263.
▪ A. CaviccHioli – F. SPAGGIARI – A. I. TELLONI Topology and its Applications 157 (2010) 921–931.

[7] Application of a polyhedron algorithm for finding regular polyhedron tilings. 7^th Int. Conf. on Engineering Computer Graphics and Descriptive Geom. Proceedings (Cracow 1996), 300–304.

[8] Discrete transformation groups and polyhedra by computer. Spec. SEFI Eu. Seminar on Geom. in Engineering Education Proceedings (Bratislava – Smolenice 1997), 139–145.
□ OTKA T 020498 (1996)

[9] – E. Molnár – J. Szirmai: Classification of solid transitive simplex tilings in simply connected 3-spaces. II. Metric realizations of the maximal simplex tilings. Periodica Math. Hung. 35 (1-2), (1997), 47–94.
□ OTKA~T~7351 (1993)
▪ Zbl. 916. 52008 – G. M. Ziegler
▪ MR 99j: 52026 – R. Ding
▪ M. Stojanović, Mat. Vesnik 49/1 (1997), 59–68.
▪ O. Delgado-Friedrichs – D. H. Huson, Discrete Comput. Geom. 21 (1999), 299–315.
▪ M. Stojanović, Novi Sad J. Math. 29/3 (1999), 337–348.
▪ L. Ács, PU.M.A. Vol. 11 (2000), No. 2, 129–138.
▪ O. Delgado-Friedrichs, Theor. Comput. Sci. 303 No 2-3 (2003), 431–445.
▪ B. KLOTZEK – H. WENDLAND, Journal of Geometry. 71 (2001) No. 1-2, 85–98.
▪ E. Brieskorn – A. Pratoussevitch – F. Rothenhäusler, Mosc. Math. J. 3 (2003) No. 2, 273–333.
▪ M. Stojanović, Filomat 24/1 (2010), 1–19.
▪ M. Stojanović, Kragujevac Journal of Mathematics 35/2 (2011), 303–315.
▪ M. Stojanović, Periodica Math. Hung. 67/1 (2013), 115–131.
▪ M. Stojanović, Filomat 28/3 (2014), 557–577.

[10] Classification of dodecahedral space forms. Beiträge zur Algebra und Geometrie 39 (1998), No.2, 497–515.
□ OTKA T 7351 (1993)
▪ Zbl. 926. 52021 – P. Schmitt
▪ MR 99i: 52029
▪ B. Everitt, Topology and its Applications 138 (2004) 253–263.
▪ A. CaviccHioli – F. SPAGGIARI – A. I. TELLONI Topology and its Applications 157 (2010) 921–931.

[11] – E. Molnár – J. Szirmai: Two families of fundamental 3-simplex tilings and their realizations in various 3-spaces, Proceedings of the Int. Sci. Conf. on Math. Vol. 2 (Žilina, Slovakia 1998), 43–64.
□ OTKA T 020498/1996
▪ Zbl. 936. 52009 – P. Schmitt

[12] – E. Molnár – J. Szirmai: The Gieseking manifold and its surgery orbifolds, Novi Sad J. Math. Vol. 29, No. 3, (1999) 187–197, XII. Yugoslav Geometric Seminar, Novi Sad, October 8–11. 1998.
□ OTKA T 020498/1996
▪ Zbl. 947. 57019 – M. Stojanović
▪ MR 2001g: 57030 – K. P. Scannell
▪ Zbl. 1027(2004/02).51020 Johannes Böhm
▪ A. D. Mednykh – V. S. Petrov, Non-Euclidean Geometries, János Bolyai Memorial Volume, Ed. A. Prékopa and E. Molnár, Springer (2005), pp. 307–319.

[13] – E. Molnár – J. Szirmai: Classification of hyperbolic manifolds and related orbifolds with charts up to two ideal simplices, Topics in Algebra, Analysis and Geometry, Gyula Strommer National Memorial Conference, Balatonfüred (Hungary) 1999, pp. 293–315.
□ OTKA T 020498/1996
▪ Zbl. 1027. 51020 – J. Böhm.
▪ A. D. Mednykh – V. S. Petrov, Non-Euclidean Geometries, János Bolyai Memorial Volume, Ed. A. Prékopa and E. Molnár, Springer (2005), pp. 307–319.

[14] Alaptartományszerű kövezések állandó görbületű terekben szabályos poliéderekkel, BME TTK Alk. Mat. Szak, PhD értekezés 2000, megvédve 2001.

[15] – Á.G. Horváth: Packing congruent bricks into a cube. Journal for Geometry and Graphics 5/1 (2001), 1–11.
▪ Zbl. 1008. 52017 Summary
▪ MR 2002h: 52027 – Ch. Zong

[16] – E. Molnár – J.Szirmai: D-V cells and fundamental domains for crystallographic groups, algorithms and graphic realizations, Math. and Comp. Modelling 38, Nos. 7-9, 929–943 (2003).
□ OTKA T 020498/1996
□ TÉT–DAAD D-4/99
▪ Zbl. 1055.20041 Summary
▪ MR 2004m: 20099 Summary

[17] – E. Molnár – J. Szirmai: Bestimmung der transitiven optimalen Kugelpackungen für die 29 Raumgruppen, die Coxetersche Spiegelungsuntergruppen enthalten, Studia Sci. Math. Hung. 39 (2002) 443–483.
□ TÉT–DAAD D-4/99
▪ Zbl. 1026. 52020
▪ MR 2004a: 52038 Summary
▪ E. Koch – H. Sowa – W. Fischer, Acta Cryst. A61 (2005), 426–434.

[18] Polyhedron modelling and symmetry groups. II. Magyar Számítógépes Grafika és Geometria konferencia kiadványa (Budapest 2003) 78–82.

[19] – J. Szirmai: Simply transitive optimal ball packings for the orientable crystallographic groups of the cubic system, Periodica Polytechnika Ser. Mech. Eng. Vol. 47, No. 1, 57–64, (2003).
□ TÉT–DAAD D-4/99
▪ Zbl 1084.52516 Summary

[20] – E. Molnár – J. Szirmai, Classification of tile-transitive 3-simplex tilings and their realizations in homogeneous geometries, Non-Euclidean Geometries, János Bolyai Memorial Volume, Editors: A. Prékopa and E. Molnár, Mathematics and Its Applications, Vol. 581, Springer (2005), pp. 321–363.
▪ Zbl. 1103.52017 – J. Pfeifle
▪ MR 2006j:52025 – E. Zamorzaeva
▪ M. Stojanović, Filomat 24/1 (2010), 1–19.
▪ M. Stojanović, Filomat 28/3 (2014), 557–577.

[21] – J. Szirmai: Optimal ball packings for crystallographic groups of cubic crystal systems and their Dirichlet–Voronoi cells. Zeitschrift für Kristallographie 221/1 (2006), 99–103.

[22] – J. KATONA – E. MOLNÁR: Visibility of the 4-dimensional regular solids moving ont he computer screen, Proceedings of the 13th ICGG (Dresden, Germany, 2008).

[23] – E. MOLNÁR – J. SZIRMAI: Szimmetrikus kövezések végtelen sorozata a hiperbolikus térben, Matematikai Lapok, Bolyai Emlékszám, Új sorozat 16. (2010) 79–91.
▪ K. J. BÖRÖCZKY, Matematikai Lapok 16. (Bolyai Emlékkötet, 2010), 62–79.

[24] – E. MOLNÁR: Hyperbolic Spaceforms on Schläfli Solid (8, 8, 3), Symmetry: Culture and Science 22:(1-2) (2011) 247–261.
▪ M. Stojanović, Filomat 24/1 (2010), 1–19.
▪ M. Stojanović, Filomat 28/3 (2014), 557–577.

[25] – C. BAVARD – K. J. BÖRÖCZKY – B. FARKAS – L. VENA – G. WINTSCHE: Equality in László Fejes Tóth’s triangle bound for hyperbolic surfaces, Acta. Sci. Math. (Szeged) 77 (2011), 669–679.

[26] – J. KATONA – E. MOLNÁR – J. SZIRMAI: Higher-dimensional central projection into 2-plane with visibility and applications. Kragujevac Journal of Mathematics 35:(2) (2011) 249–263.

[27] – E. MOLNÁR: Animation of the 4-dimensional regular solids moving in the computer 2-screen with visibility and shading of 2 faces. Mezhdunarodnoi krymskoi konferencii, SED – 12, (Simferopol 2012) 89–92.

[28] – E. MOLNÁR: Multidimensional geometry and its applications in economics, Proceedings of the 4th International Conference of Economic Sciences (Kaposvár 2013) 114–118.

[29] – E. MOLNÁR: The regular 4-solids move in the computer 2-screen with visibility and shading of 2-faces, Proceedings of Symposium on Computer Geometry 21 (Kocovce 2013) 74–77.

[30] – E. MOLNÁR: Three- and four-dimensional regular 4-solids move in the computer 2-screen, Mathematics Teaching for the Future (Zagreb 2013) 173–185.

[31] – J. KATONA – E. MOLNÁR – J. SZIRMAI: Visualization with visibility of higher dimensional and non-Euclidean geometries, Proceedings of the 16th International Conference on Geometry and Graphics, Innsbruck, Austria, 2014. Paper 60. 10 p.

[32] – E. MOLNÁR – J. SZIRMAI: Visual mathematics and geometry, the "final" step: projective geometry through linear algebra, Proceedings of the 5th International Scientific Colloquium Mathematics and Children, (Teaching and Learning Mathematics), Osijek, Croatia, 2015. 10 p.