Wave Propagation in Monoclinic Media

碩士 === 國立聯合大學 === 土木與防災工程學系碩士班 === 106 === Based on the theory of elasticity, the solutions of quasi-body wave velocity are yielded for a monoclinic medium. The generalized Hooke’s law, the strain-displacement relationships, and the equilibrium equations are integrated to constitute the governing e...

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Main Authors: KUO, PO-YUAN, 郭柏源
Other Authors: WANG, CHENG-DER
Format: Others
Language:zh-TW
Published: 2018
Online Access:http://ndltd.ncl.edu.tw/handle/jk9g54
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spelling ndltd-TW-106NUUM06530052019-05-16T00:08:19Z http://ndltd.ncl.edu.tw/handle/jk9g54 Wave Propagation in Monoclinic Media 單斜性介質波傳問題之研究 KUO, PO-YUAN 郭柏源 碩士 國立聯合大學 土木與防災工程學系碩士班 106 Based on the theory of elasticity, the solutions of quasi-body wave velocity are yielded for a monoclinic medium. The generalized Hooke’s law, the strain-displacement relationships, and the equilibrium equations are integrated to constitute the governing equations. In a dimensionless manner, this thesis investigates the case where the body wave velocity varying with the phase angle. It is found from the parametric study that the wave velocity in monoclinic media is profoundly influenced by the type of material anisotropy, and also the phase angle. Hence, it should not treat the material as an orthotropic, a transverse isotropic, or an isotropic medium for the wave propagation in a monoclinic material. WANG, CHENG-DER 王承德 2018 學位論文 ; thesis 80 zh-TW
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description 碩士 === 國立聯合大學 === 土木與防災工程學系碩士班 === 106 === Based on the theory of elasticity, the solutions of quasi-body wave velocity are yielded for a monoclinic medium. The generalized Hooke’s law, the strain-displacement relationships, and the equilibrium equations are integrated to constitute the governing equations. In a dimensionless manner, this thesis investigates the case where the body wave velocity varying with the phase angle. It is found from the parametric study that the wave velocity in monoclinic media is profoundly influenced by the type of material anisotropy, and also the phase angle. Hence, it should not treat the material as an orthotropic, a transverse isotropic, or an isotropic medium for the wave propagation in a monoclinic material.
author2 WANG, CHENG-DER
author_facet WANG, CHENG-DER
KUO, PO-YUAN
郭柏源
author KUO, PO-YUAN
郭柏源
spellingShingle KUO, PO-YUAN
郭柏源
Wave Propagation in Monoclinic Media
author_sort KUO, PO-YUAN
title Wave Propagation in Monoclinic Media
title_short Wave Propagation in Monoclinic Media
title_full Wave Propagation in Monoclinic Media
title_fullStr Wave Propagation in Monoclinic Media
title_full_unstemmed Wave Propagation in Monoclinic Media
title_sort wave propagation in monoclinic media
publishDate 2018
url http://ndltd.ncl.edu.tw/handle/jk9g54
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