Asymptotic positions/widths of morphology-dependent resonances and their excitation in 2-D Mie scattering.

Jazyk: Chinese<br />English
Rok vydání: 2003
Předmět:
Druh dokumentu: Bibliografie
Popis: Fu Pengpeng.
Thesis submitted in: August 2002.
Thesis (M.Phil.)--Chinese University of Hong Kong, 2003.
Includes bibliographical references (leaves 98-98).
in English and Chinese.
p.i
Acknowledgement --- p.iii
Table of Contents --- p.vii
List of Figures --- p.xii
List of Tables --- p.xiii
Chapter 1 --- Introduction --- p.1
Chapter 1.1 --- Background --- p.1
Chapter 1.2 --- A Simple 2-D Mie Scattering Model --- p.2
Chapter 1.3 --- Topics in the Following Chapters --- p.7
Chapter 2 --- Beam-shape Coefficients for 2-D Monochromatic Laser Beam --- p.9
Chapter 2.1 --- General Case --- p.9
Chapter 2.2 --- Plane Wave Case --- p.13
Chapter 2.3 --- General Case of An Arbitrary Beam --- p.15
Chapter 3 --- "Modified Explicit Asymptotic Formulas for the Positions, Widths of Resonances in 2-D Mie Scattering" --- p.17
Chapter 3.1 --- Introduction --- p.17
Chapter 3.1.1 --- Positions --- p.19
Chapter 3.1.2 --- Widths --- p.20
Chapter 3.2 --- Positions of Resonances --- p.21
Chapter 3.2.1 --- Derivation --- p.21
Chapter 3.2.2 --- Numerical Comparison --- p.28
Chapter 3.2.3 --- Separation --- p.30
Chapter 3.2.4 --- Conclusion --- p.32
Chapter 3.3 --- LineWidth --- p.32
Chapter 3.3.1 --- TE Mode --- p.34
Chapter 3.3.2 --- TM Mode --- p.36
Chapter 3.3.3 --- Conclusion --- p.38
Chapter 3.4 --- Conclusion --- p.39
Chapter 4 --- Effects of Surface Perturbation of 2-D Mie Scattering --- p.42
Chapter 4.1 --- Experimental Background --- p.42
Chapter 4.2 --- Theoretical Derivation --- p.44
Chapter 4.3 --- Numerical Results --- p.57
Chapter 5 --- Conclusions and Discussions --- p.79
Appendix --- p.81
Chapter A --- Approximate Solution to One Matrix Equation with Pertur- bation --- p.82
Chapter B --- Airy Functions --- p.87
Chapter C --- Bessel Functions --- p.89
Chapter C.1 --- Basic Properties of the Bessel Functions --- p.89
Chapter C.2 --- Numerical Evaluation of The Bessel Functions --- p.91
Bibliography --- p.94
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