Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media
碩士 === 國立臺灣大學 === 應用力學研究所 === 98 === A method to deal with the two dimensional wave propagation problem, and to construct the reflective and refractive wave fronts of a line source in anisotropic elastic media is developed in this thesis. The basic theory of this method is to use the generalized Sne...
Main Authors: | , |
---|---|
Other Authors: | |
Format: | Others |
Language: | zh-TW |
Published: |
2010
|
Online Access: | http://ndltd.ncl.edu.tw/handle/24594292110734636264 |
id |
ndltd-TW-098NTU05499090 |
---|---|
record_format |
oai_dc |
spelling |
ndltd-TW-098NTU054990902015-10-28T04:11:42Z http://ndltd.ncl.edu.tw/handle/24594292110734636264 Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media 異向彈性體內線波源之反射及透射波前的建構 Yu-Ting Huang 黃渝婷 碩士 國立臺灣大學 應用力學研究所 98 A method to deal with the two dimensional wave propagation problem, and to construct the reflective and refractive wave fronts of a line source in anisotropic elastic media is developed in this thesis. The basic theory of this method is to use the generalized Snell’s Law which describes that the apparent wave speed always remains unchanged before or after reflection (refraction). Using this law to trace the energy velocity vectors. And the values of them could be solved from a six-dimensional eigenvalue problem and be presented by the combination of eigenvalue p and its differential. The energy velocity vector is relative to the wavefront curve. The problems being solved in this thesis are horizontal, inclined, rectangular, and circular geometric boundary. Primarily construct the first and the second reflective and refractive wave fronts. 吳光鐘 2010 學位論文 ; thesis 73 zh-TW |
collection |
NDLTD |
language |
zh-TW |
format |
Others
|
sources |
NDLTD |
description |
碩士 === 國立臺灣大學 === 應用力學研究所 === 98 === A method to deal with the two dimensional wave propagation problem, and to construct the reflective and refractive wave fronts of a line source in anisotropic elastic media is developed in this thesis. The basic theory of this method is to use the generalized Snell’s Law which describes that the apparent wave speed always remains unchanged before or after reflection (refraction). Using this law to trace the energy velocity vectors. And the values of them could be solved from a six-dimensional eigenvalue problem and be presented by the combination of eigenvalue p and its differential. The energy velocity vector is relative to the wavefront curve.
The problems being solved in this thesis are horizontal, inclined, rectangular, and circular geometric boundary. Primarily construct the first and the second reflective and refractive wave fronts.
|
author2 |
吳光鐘 |
author_facet |
吳光鐘 Yu-Ting Huang 黃渝婷 |
author |
Yu-Ting Huang 黃渝婷 |
spellingShingle |
Yu-Ting Huang 黃渝婷 Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
author_sort |
Yu-Ting Huang |
title |
Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
title_short |
Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
title_full |
Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
title_fullStr |
Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
title_full_unstemmed |
Construction of Reflective and Refractive Wave Fronts Due to a Line Source in Anisotropic Elastic Media |
title_sort |
construction of reflective and refractive wave fronts due to a line source in anisotropic elastic media |
publishDate |
2010 |
url |
http://ndltd.ncl.edu.tw/handle/24594292110734636264 |
work_keys_str_mv |
AT yutinghuang constructionofreflectiveandrefractivewavefrontsduetoalinesourceinanisotropicelasticmedia AT huángyútíng constructionofreflectiveandrefractivewavefrontsduetoalinesourceinanisotropicelasticmedia AT yutinghuang yìxiàngdànxìngtǐnèixiànbōyuánzhīfǎnshèjítòushèbōqiándejiàngòu AT huángyútíng yìxiàngdànxìngtǐnèixiànbōyuánzhīfǎnshèjítòushèbōqiándejiàngòu |
_version_ |
1718113775275474944 |