2010Unpublished venueRequires access

A variant of Tile Pasting P system for tiling patterns

S. Emmanuel Joshua Jebasingh, T. Robinson, Atulya K. Nagar

Open publisher page 4 citations

Abstract

Pasting Systems, Tile Pasting P Systems and their variants are syntactic methods to generate tiling patterns and tessellation using simple rules of gluing tiles at their edges. In this paper new models namely, tissue-like, evolution-conditional communication tile pasting P system (t-ECCTPPS) and Parametric Tile Pasting P Systems (PTPPS) and its variant tissue-like Parametric Tile Pasting P Systems(t-PTTTS) incorporating geometric transformation operations are introduced. The PTPPS and its variant are found to generate non-periodic tiling patterns. Comparison of these models with earlier models has also been discussed.

About this research paper

What this paper is about

Pasting Systems, Tile Pasting P Systems and their variants are syntactic methods to generate tiling patterns and tessellation using simple rules of gluing tiles at their edges. In this paper new models namely, tissue-like, evolution-conditional communication tile pasting P system (t-ECCTPPS) and Parametric Tile Pasting P Systems (PTPPS) and its variant tissue-like Parametric Tile Pasting P Systems(t-PTTTS) incorporating geometric transformation operations are introduced. The PTPPS and its variant are found to generate non-periodic tiling patterns. Comparison of these models with earlier models has also been discussed.

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Available abstract

Pasting Systems, Tile Pasting P Systems and their variants are syntactic methods to generate tiling patterns and tessellation using simple rules of gluing tiles at their edges. In this paper new models namely, tissue-like, evolution-conditional communication tile pasting P system (t-ECCTPPS) and Parametric Tile Pasting P Systems (PTPPS) and its variant tissue-like Parametric Tile Pasting P Systems(t-PTTTS) incorporating geometric transformation operations are introduced. The PTPPS and its variant are found to generate non-periodic tiling patterns. Comparison of these models with earlier models has also been discussed.

Key concepts: Tile, Tessellation (computer graphics), Transformation (genetics), Computer science, Parametric statistics, Simple (philosophy), Theoretical computer science, Mathematics

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