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Prok, István

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Author ID: prok.istvan Recent zbMATH articles by "Prok, István"
Published as: Prok, I.; Prok, Istvan; Prok, István
Documents Indexed: 20 Publications since 1992

Publications by Year

Citations contained in zbMATH Open

12 Publications have been cited 39 times in 24 Documents Cited by Year
Classification of tile-transitive 3-simplex tilings and their realizations in homogeneous spaces. Zbl 1103.52017
Molnár, E.; Prok, I.; Szirmai, J.
11
2006
Classification of dodecahedral space forms. Zbl 0926.52021
Prok, István
7
1998
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. Zbl 0821.52004
Molnár, E.; Prok, I.
5
1994
Classification of solid transitive simplex tilings in simply connected 3-spaces. Zbl 0916.52008
Molnár, E.; Prok, I.; Szirmai, J.
3
1997
Data structures and procedures for a polyhedron algorithm. Zbl 0798.52008
Prok, I.
3
1992
On the constructibility of the axes of an ellipsoid: the construction of Chasles in practice. Zbl 1403.51012
Horváth, Ákos G.; Prok, István
2
2018
Hyperbolic spaceforms with ‘Schläfli solid’ (8, 8, 3). Zbl 1274.57013
Molnár, Emil; Prok, István
2
2011
Fundamental tilings with marked cubes in spaces of constant curvature. Zbl 0858.52009
Prok, I.
2
1996
The Euclidean visualization and projective modelling the 8 Thurston geometries. Zbl 1329.52017
Molnár, E.; Prok, I.; Szirmai, J.
1
2015
Equality in László Fejes Tóth’s triangle bound for hyperbolic surfaces. Zbl 1299.51008
Bavard, Christophe; Böröczky, Károly jun.; Farkas, Borbála; Prok, István; Vena, Lluis; Wintsche, Gergely
1
2011
Determination of transitive optimal sphere packings for the 29 space groups containing Coxeter reflection subgroups. Zbl 1026.52020
Molnár, E.; Prok, I.; Szirmai, J.
1
2002
The Euclidean space has 298 fundamental tilings with marked cubes by 130 space groups. Zbl 0820.52014
Prok, I.
1
1994
On the constructibility of the axes of an ellipsoid: the construction of Chasles in practice. Zbl 1403.51012
Horváth, Ákos G.; Prok, István
2
2018
The Euclidean visualization and projective modelling the 8 Thurston geometries. Zbl 1329.52017
Molnár, E.; Prok, I.; Szirmai, J.
1
2015
Hyperbolic spaceforms with ‘Schläfli solid’ (8, 8, 3). Zbl 1274.57013
Molnár, Emil; Prok, István
2
2011
Equality in László Fejes Tóth’s triangle bound for hyperbolic surfaces. Zbl 1299.51008
Bavard, Christophe; Böröczky, Károly jun.; Farkas, Borbála; Prok, István; Vena, Lluis; Wintsche, Gergely
1
2011
Classification of tile-transitive 3-simplex tilings and their realizations in homogeneous spaces. Zbl 1103.52017
Molnár, E.; Prok, I.; Szirmai, J.
11
2006
Determination of transitive optimal sphere packings for the 29 space groups containing Coxeter reflection subgroups. Zbl 1026.52020
Molnár, E.; Prok, I.; Szirmai, J.
1
2002
Classification of dodecahedral space forms. Zbl 0926.52021
Prok, István
7
1998
Classification of solid transitive simplex tilings in simply connected 3-spaces. Zbl 0916.52008
Molnár, E.; Prok, I.; Szirmai, J.
3
1997
Fundamental tilings with marked cubes in spaces of constant curvature. Zbl 0858.52009
Prok, I.
2
1996
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. Zbl 0821.52004
Molnár, E.; Prok, I.
5
1994
The Euclidean space has 298 fundamental tilings with marked cubes by 130 space groups. Zbl 0820.52014
Prok, I.
1
1994
Data structures and procedures for a polyhedron algorithm. Zbl 0798.52008
Prok, I.
3
1992

Citations by Year