Bérczi, Szaniszló

English

This paper shows a method of the parallel description of transformations of a structure which involves two levels of hierarchy and its transformations concern both hierarchy levels. The method reworks the cellular automaton model, but uses it in the direction of the indirect von Neumann problem (B6RCZI1991). Tabular order of the transformational relations between Platonic and Archimedean (without distinguished rotational axis) solids was given on the basis of the truncation operation 13 years ago (BFIRCZI 1980). In this paper the reformulation of the system by a cellular automata in the form of indirect von-Neumann problem (BIRCZI 1985) solution is given

Bérczi Szaniszló

University of Szeged

Double-layered equation of motion : Platonic-Archimedean spherical cellular automata in the solution of the indirect Con-Neumann problem on sphere for transformations of regular tessellations

http://acta.bibl.u-szeged.hu/24813/1/mineralogica_034_099-117.pdf

Double-layered equation of motion: Platonic-Archimedian spherical cellular automata in the solution of the indirect Con-Neumann Problem on sphere for transformations of regular tesselations

Double-layered equation of motion: Platonic-Archimedian spherical cellular automata in the solution of the indirect Con-Neumann Problem on sphere for transformations of regular tesselations

Abstract

Similar works

Full text

Available Versions

University of Szeged