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A COMBINATORIAL APPROACH to HYPERBOLIC GEOMETRY as a NEW PERSPECTIVE for COMPUTER SCIENCE and TECHNOLOGY

机译:双曲几何的组合方法作为计算机科学与技术的新视角

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This paper is based on a new notion, being called the splitting method, see, which gives an additional way to the combinatorial approach to hyperbolic geometry, starting from considerations of computer science. In this survey, we recall several applications of this method to different situations which are mainly tessellations being based on a single polygon. Then we stress on the implementation of cellular automata. This may have interesting applications in physics, in bio-computing, in the organisation of huge data bases and in the simulation of huge nets, like the Internet.
机译:本文基于一种称为分裂方法的新概念,请参见,它从计算机科学的考虑出发,为双曲线几何的组合方法提供了另一种方法。在本次调查中,我们回顾了该方法在不同情况下的几种应用,这些应用主要是基于单个多边形的镶嵌。然后,我们重点介绍细胞自动机的实现。这可能在物理,生物计算,大型数据库的组织以及大型网络(如Internet)的仿真中具有有趣的应用。

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