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Titlebook: Relativistic Particle Physics; Hartmut M. Pilkuhn Textbook 1979 Springer-Verlag Berlin Heidelberg 1979 Dirac equation.Elementarteilchen.Qu

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書目名稱Relativistic Particle Physics
編輯Hartmut M. Pilkuhn
視頻videohttp://file.papertrans.cn/827/826228/826228.mp4
叢書名稱Theoretical and Mathematical Physics
圖書封面Titlebook: Relativistic Particle Physics;  Hartmut M. Pilkuhn Textbook 1979 Springer-Verlag Berlin Heidelberg 1979 Dirac equation.Elementarteilchen.Qu
描述Why study relativistic particle physics? Because of deeper understanding, curiosity and applications. Consider first deeper understanding. Physics forms the basis of many other sciences, and relativistic particle physics forms the basis of physics. Starting from nonrelativistic point mechanics, there are three major steps: first to classical (unquantized) relativistic electrodynamics, then to non- relativistic quantum mechanics and finally to relativistic quantum physics. This book describes the third step. Relativistic particle problems which are mainly classical (such as synchrotron radiation) are largely omitted (see for example Jackson 1975). I have divided the subject into several smaller steps. The step from the Schr?dinger equation to the Klein-Gordon and Dirac equations (chapter 1) is easy, apart from logical inconsistencies in limiting cases. Chapter 2 deals mainly with two-particle problems. From two-particle unitarity (sect. 2-5) and a symmetric treatment of projectile and target in the Born approxima- tion to scattering (sect. 2-7), one is able to deduce recoil corrections to the relativistic one-particle equations (mainly the reduced mass, sect. 2-9). The final formula
出版日期Textbook 1979
關鍵詞Dirac equation; Elementarteilchen; Quantenelektrodynamik; Relativistische Quantenmechanik; mechanics; qua
版次1
doihttps://doi.org/10.1007/978-3-642-88079-7
isbn_softcover978-3-642-88081-0
isbn_ebook978-3-642-88079-7Series ISSN 1864-5879 Series E-ISSN 1864-5887
issn_series 1864-5879
copyrightSpringer-Verlag Berlin Heidelberg 1979
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Hartmut M. Pilkuhnson and Sara Moradi in the fourth contribution. They considerthe motion of charged particles in a 3-dimensional magnetic field in the presence of linear friction and of a stochastic electric field.? Analysis of low-frequency instabilities in a low-temperature magnetized plasma is presented by Dan-Gh
地板
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137:554, 1903). The properties of the M-L function and its generalizations had been totally ignored by the scientific community for a long time due to their unknown application in the science. In 1930 Hille and Tamarkin solved the Abel-Volterra integral equation in terms of the M-L function (Hille
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1864-5879 ttering (sect. 2-7), one is able to deduce recoil corrections to the relativistic one-particle equations (mainly the reduced mass, sect. 2-9). The final formula978-3-642-88081-0978-3-642-88079-7Series ISSN 1864-5879 Series E-ISSN 1864-5887
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Textbook 1979icle problems. From two-particle unitarity (sect. 2-5) and a symmetric treatment of projectile and target in the Born approxima- tion to scattering (sect. 2-7), one is able to deduce recoil corrections to the relativistic one-particle equations (mainly the reduced mass, sect. 2-9). The final formula
7#
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One-Particle Problems,Lorentz discovered that Maxwell’s equations maintain their form under certain linear transformations of the time . and coordinates x. The transformations were further studied by Poincaré and generalized to massive particles of arbitrary interactions by Einstein. The homogeneous Maxwell equations are ..
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Two-Particle Problems,The theory of relativistic particles describes elastic and inelastic collisions, particle production, and particle decays. The corresponding transition probability amplitudes .. form an .-matrix similar to the one mentioned in section 1–3, but the meaning of the indices . and . is more complicated.
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Particular Hadronic Processes,Due to the low threshold of the . system .. = 4.. knowledge of lowenergy scattering is essential in the analysis of other processes such as . scattering or . scattering. Unfortunately, the instability of pions has excluded direct collision experiments so far. The many indirect methods are described in a book by Martin et al. (1976).
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Theoretical and Mathematical Physicshttp://image.papertrans.cn/r/image/826228.jpg
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