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商品コード: 9783319474908

Transport of Energetic Electrons in Solids

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書名

Transport of Energetic Electrons in Solids: Computer Simulation with Applications to Materials Analysis and Characterization, 2nd Edition
著者・編者 Dapor, M.
出版社/発行元 Springer
発行年/月 2017年1月   
装丁 Hardcover
ページ数/巻数 182 ページ
ISBN 978-3-319-47490-8
発送予定 海外倉庫よりお取り寄せ 2-3週間以内に発送します

 

Desciption

 

This new edition describes all the mechanisms of elastic and inelastic scattering of electrons with the atoms of the target as simple as possible. The use of techniques of quantum mechanics is described in detail for the investigation of interaction processes of electrons with matter. It presents the strategies of the Monte Carlo method, as well as numerous comparisons among the results of the simulations and the experimental data available in the literature.
New in this edition is the description of the Mermin theory, a comparison between Mermin theory and Drude theory, a discussion about the dispersion laws, and details about the calculation of the phase shifts that are used in the relativistic partial wave expansion method. The role of secondary electrons in proton cancer therapy is discussed in the chapter devoted to applications. In this context, Monte Carlo results about the radial distribution of the energy deposited in PMMA by secondary electrons generated by energetic proton beams are presented.

 

Contents:

 

1 Electron Transport in Solids
2 Cross-Sections: Basic Aspects
3 Scattering Mechanisms
4 Random Numbers
5 Monte Carlo Strategies
6 Backscattering Coefficient
7 Secondary Electron Yield
8 Electron Energy Distributions
9 Applications
10 Appendix A: The First Born Approximation and the Rutherford Cross-Section
11 Appendix B: The Mott Theory
12 Appendix C: The Frohlich Theory
13 Appendix D: The Ritchie Theory
14 Appendix E: The Chen and Kwei and the Li et al. Theory
15 Appendix F: The Mermin Theory and the Generalized Oscillator Strength Method
16 Appendix G: The Kramers?Kronig Relations and the Sum Rules
17 Appendix H: From the Electron Energy Loss Spectrum to the Dielectric Function

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