| Pramana | |
| Piezoelectricity in quasicrystals: A group-theoretical study | |
| P Hemagiri Rao23  B S K Chaitanya2  K Rama Rao1  | |
| [1] Department of Applied Mathematics, Andhra University, Visakapatnam 530 003, India$$;Department of Mathematics, DNR College (P.G. Courses), Bhimavaram 534 202, India$$;Department of Computer Applications, Vasavi College of Engineering, Hyderabad 500 031, India$$ | |
| 关键词: Quasicrystals; pentagonal and icosahedral point groups; piezoelectricity; non-vanishing and independent tensor coefficients; irreducible representations; composition series.; | |
| DOI : | |
| 学科分类:物理(综合) | |
| 来源: Indian Academy of Sciences | |
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【 摘 要 】
Group-theoretical methods have been accepted as exact and reliable tools in studying the physical properties of crystals and quasicrystalline materials. By group representation theory, the maximum number of non-vanishing and independent second- order piezoelectric coefficients required by the seven pentagonal and two icosahedral point groups - that describe the quasicrystal symmetry groups in two and three dimensions - is determined. The schemes of non-vanishing and independent second-order piezoelectric tensor components needed by the nine point groups with five-fold rotations are identified and tabulated employing a compact notation. The results of this group-theoretical study are briefly discussed.
【 授权许可】
Unknown
【 预 览 】
| Files | Size | Format | View |
|---|---|---|---|
| RO201912040497282ZK.pdf | 161KB |
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