
TL;DR
This paper presents a recursive scheme based on decagons to generate Penrose-like tilings, aiding the understanding of structures exhibiting non-crystallographic symmetry.
Contribution
It introduces a novel recursive method for creating Penrose sublattices, enhancing the analysis of non-crystallographic symmetric structures.
Findings
Successfully generates Penrose-like tilings using the recursive scheme
Provides insights into non-crystallographic symmetry structures
Offers a new approach for studying aperiodic tilings
Abstract
A recursive scheme relying on decagons is used to generate Penrose-like sublattices or tilings. Its relevance for understanding structures with non-crystallographic symmetry is discussed.
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Taxonomy
TopicsAdvanced Algebra and Logic
