Local field distribution near periodic interfaces.
Tam Hak Fui = 周期性界面附近的局域场分布 / 谭克奎. === Thesis (M.Phil.)--Chinese University of Hong Kong, 2003. === Includes bibliographical references (leaves 70-72). === Text in English; abstracts in English and Chinese. === Tam Hak Fui = Zhou qi xing jie mian fu jin de ju yu chang fen bu / Tan Kekui. === Chapter...
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ndltd-cuhk.edu.hk-oai-cuhk-dr-cuhk_3242842019-02-26T03:36:22Z Local field distribution near periodic interfaces. 周期性界面附近的局域场分布 Local field distribution near periodic interfaces. Zhou qi xing jie mian fu jin de ju yu chang fen bu Dielectrics Green's functions Tam Hak Fui = 周期性界面附近的局域场分布 / 谭克奎. Thesis (M.Phil.)--Chinese University of Hong Kong, 2003. Includes bibliographical references (leaves 70-72). Text in English; abstracts in English and Chinese. Tam Hak Fui = Zhou qi xing jie mian fu jin de ju yu chang fen bu / Tan Kekui. Chapter 1 --- Introduction --- p.1 Chapter 1.1 --- Motivation and review on related work --- p.1 Chapter 1.2 --- Objectives of the thesis --- p.4 Chapter 2 --- The Green's function formalism (GFF) --- p.6 Chapter 3 --- Application of GFF to one-dimensional periodic interface --- p.10 Chapter 3.1 --- The structure Green's function - Greenian --- p.10 Chapter 3.2 --- Solution by mode expansion --- p.15 Chapter 3.3 --- Numerical results --- p.16 Chapter 3.3.1 --- An illustration of the formalism: potential and electric field obtained --- p.16 Chapter 3.3.2 --- "A numerical integration technique, triangular function and Fourier series as mode function" --- p.21 Chapter 3.3.3 --- More results for different u --- p.28 Chapter 3.3.4 --- Geometric resonance and analysis of M --- p.30 Chapter 3.3.5 --- Computation requirement --- p.33 Chapter 4 --- Application of GFF to two-dimensional periodic interface --- p.37 Chapter 4.1 --- The formalism --- p.37 Chapter 4.2 --- Solution by mode expansion --- p.43 Chapter 4.3 --- Technical details in summing the series - points to be noticed --- p.44 Chapter 4.4 --- Numerical results --- p.49 Chapter 4.4.1 --- Step function as mode function --- p.49 Chapter 4.4.2 --- The two-dimensional formulation reproduces previous results --- p.51 Chapter 4.4.3 --- The interface with ripples added --- p.55 Chapter 4.4.4 --- A truly two-dimensional periodic interface --- p.59 Chapter 4.4.5 --- Computational limitation --- p.61 Chapter 4.4.6 --- Geometric resonance --- p.65 Chapter 5 --- Conclusion --- p.68 Bibliography --- p.70 A Proof of two identities --- p.73 Tam, Hak Fui. Chinese University of Hong Kong Graduate School. Division of Physics. 2003 Text bibliography print vii, 73 leaves : ill. ; 30 cm. cuhk:324284 http://library.cuhk.edu.hk/record=b5891622 eng chi Use of this resource is governed by the terms and conditions of the Creative Commons “Attribution-NonCommercial-NoDerivatives 4.0 International” License (http://creativecommons.org/licenses/by-nc-nd/4.0/) http://repository.lib.cuhk.edu.hk/en/islandora/object/cuhk%3A324284/datastream/TN/view/Local%20field%20distribution%20near%20periodic%20interfaces.jpghttp://repository.lib.cuhk.edu.hk/en/item/cuhk-324284 |
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Dielectrics Green's functions Local field distribution near periodic interfaces. |
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Tam Hak Fui = 周期性界面附近的局域场分布 / 谭克奎. === Thesis (M.Phil.)--Chinese University of Hong Kong, 2003. === Includes bibliographical references (leaves 70-72). === Text in English; abstracts in English and Chinese. === Tam Hak Fui = Zhou qi xing jie mian fu jin de ju yu chang fen bu / Tan Kekui. === Chapter 1 --- Introduction --- p.1 === Chapter 1.1 --- Motivation and review on related work --- p.1 === Chapter 1.2 --- Objectives of the thesis --- p.4 === Chapter 2 --- The Green's function formalism (GFF) --- p.6 === Chapter 3 --- Application of GFF to one-dimensional periodic interface --- p.10 === Chapter 3.1 --- The structure Green's function - Greenian --- p.10 === Chapter 3.2 --- Solution by mode expansion --- p.15 === Chapter 3.3 --- Numerical results --- p.16 === Chapter 3.3.1 --- An illustration of the formalism: potential and electric field obtained --- p.16 === Chapter 3.3.2 --- "A numerical integration technique, triangular function and Fourier series as mode function" --- p.21 === Chapter 3.3.3 --- More results for different u --- p.28 === Chapter 3.3.4 --- Geometric resonance and analysis of M --- p.30 === Chapter 3.3.5 --- Computation requirement --- p.33 === Chapter 4 --- Application of GFF to two-dimensional periodic interface --- p.37 === Chapter 4.1 --- The formalism --- p.37 === Chapter 4.2 --- Solution by mode expansion --- p.43 === Chapter 4.3 --- Technical details in summing the series - points to be noticed --- p.44 === Chapter 4.4 --- Numerical results --- p.49 === Chapter 4.4.1 --- Step function as mode function --- p.49 === Chapter 4.4.2 --- The two-dimensional formulation reproduces previous results --- p.51 === Chapter 4.4.3 --- The interface with ripples added --- p.55 === Chapter 4.4.4 --- A truly two-dimensional periodic interface --- p.59 === Chapter 4.4.5 --- Computational limitation --- p.61 === Chapter 4.4.6 --- Geometric resonance --- p.65 === Chapter 5 --- Conclusion --- p.68 === Bibliography --- p.70 === A Proof of two identities --- p.73 |
author2 |
Tam, Hak Fui. |
author_facet |
Tam, Hak Fui. |
title |
Local field distribution near periodic interfaces. |
title_short |
Local field distribution near periodic interfaces. |
title_full |
Local field distribution near periodic interfaces. |
title_fullStr |
Local field distribution near periodic interfaces. |
title_full_unstemmed |
Local field distribution near periodic interfaces. |
title_sort |
local field distribution near periodic interfaces. |
publishDate |
2003 |
url |
http://library.cuhk.edu.hk/record=b5891622 http://repository.lib.cuhk.edu.hk/en/item/cuhk-324284 |
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1718983137032142848 |