The spherical coordinate form of three-dimensional generalized dynamics of soft-matter quasicrystals with 12-fold symmetry
Zhi-Yi Tang, Tian-You Fan

TL;DR
This paper develops a spherical coordinate formulation for the 3D generalized dynamics of soft-matter quasicrystals with 12-fold symmetry, facilitating the solution of initial-boundary value problems and discussing relevant solving methods.
Contribution
It introduces a novel spherical coordinate form for modeling the dynamics of 12-fold symmetric soft-matter quasicrystals, advancing analytical approaches.
Findings
Provides a basis for solving initial-boundary value problems
Discusses relevant solving methods
Enhances understanding of quasicrystal dynamics
Abstract
This article reports the spherical coordinate form of three-dimensional generalized dynamics of soft-matter quasicrystals with 12-fold symmetry which provides a basis for solving initial-boundary value problems of the equations under some important cases. Some relevant solving methods are discussed as well.
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Taxonomy
TopicsQuasicrystal Structures and Properties · Liquid Crystal Research Advancements · Mineralogy and Gemology Studies
