Cellular Automata Based Structural Evolution of Transition‐Metal Dichalcogenides

ABSTRACT Transition‐metal dichalcogenides (TMDs) are nanostructures renowned for their unique lattice properties, offering significant potential in nanotechnology and materials science. In this study, we introduce 1D cellular automata (CA) framework to simulate the structural growth of TMDs on a 2D grid. By algorithmically encoding the lattice dynamics into CA rules, we replicate the spatial evolution of TMD architectures. We analyze the periodicity inherent in these CA‐generated structures, reflecting the ordered growth observed in TMDs. Furthermore, we investigate the reversibility of the CA rules to examine whether the growth process can be computationally reversed, which is an essential property for theoretical modeling and nanofabrication. The entropy graphs characterize the regularity and complexity of the evolving patterns.

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Publication Details

Journal
Crystal Research and Technology
Published
2025-12-31
DOI
https://doi.org/10.1002/crat.70067
Primary Topic
Cellular Automata and Applications
Type
article
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article

Cellular Automata Based Structural Evolution of Transition‐Metal Dichalcogenides

Sheena Christy D K, Bhavadharani A.
Crystal Research and Technology
Cellular Automata and Applications
article

Cellular Automata Based Structural Evolution of Transition‐Metal Dichalcogenides

Sheena Christy D K, Bhavadharani A.
article en

Abstract

ABSTRACT Transition‐metal dichalcogenides (TMDs) are nanostructures renowned for their unique lattice properties, offering significant potential in nanotechnology and materials science. In this study, we introduce 1D cellular automata (CA) framework to simulate the structural growth of TMDs on a 2D grid. By algorithmically encoding the lattice dynamics into CA rules, we replicate the spatial evolution of TMD architectures. We analyze the periodicity inherent in these CA‐generated structures, reflecting the ordered growth observed in TMDs. Furthermore, we investigate the reversibility of the CA rules to examine whether the growth process can be computationally reversed, which is an essential property for theoretical modeling and nanofabrication. The entropy graphs characterize the regularity and complexity of the evolving patterns.

Crystal Research and TechnologyVol. 61(1)
SRM Institute of Science and Technology (IN)
Openalex Percentile: Top 26%
Cellular Automata and Applications
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