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Titlebook: Quantum Mechanics; Symmetries Walter Greiner,Berndt Müller Textbook 19891st edition Springer-Verlag Berlin Heidelberg 1989 Isospin.Particle

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书目名称Quantum Mechanics
副标题Symmetries
编辑Walter Greiner,Berndt Müller
视频video
图书封面Titlebook: Quantum Mechanics; Symmetries Walter Greiner,Berndt Müller Textbook 19891st edition Springer-Verlag Berlin Heidelberg 1989 Isospin.Particle
描述"Quantum Dynamics" is a major survey of quantum theory based on Walter Greiner‘s long-running and highly successful courses at the University of Frankfurt. The key to understanding in quantum theory is to reinforce lecture attendance and textual study by working through plenty of representative and detailed examples. Firm belief in this principle led Greiner to develop his unique course and to transform it into a remarkable and comprehensive text. The text features a large number of examples and exercises involving many of the most advanced topics in quantum theory. These examples give practical and precise demonstrations of how to use the often subtle mathematics behind quantum theory. The text is divided into five volumes: Quantum Mechanics I - An Introduction, Quantum Mechanics II - Symmetries, Relativistic Quantum Mechanics, Quantum Electrodynamics, Gauge Theory of Weak Interactions. These five volumes take the reader from the fundamental postulates of quantum mechanics up to the latest research in particle physics. Volume 2 presents a particularly appealing and successful theme in advanced quantum mechanics - symmetries. After a brief introduction to symmetries in classical me
出版日期Textbook 19891st edition
关键词Isospin; Particle Physics; quantum dynamics; quantum electrodynamics; quantum mechanics; quantum theory; r
版次1
doihttps://doi.org/10.1007/978-3-662-00902-4
isbn_ebook978-3-662-00902-4
copyrightSpringer-Verlag Berlin Heidelberg 1989
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The SU(3) Symmetry,s underlying these multiplets. Because isospin multiplets are a part of the larger ones of the obtained multiplets and since isospin is a realization of the SU(2) symmetry, we try the next higher group, the SU(3). Indeed we will find that the multiplets of SU(3) fit exactly the figures obtained in Exercises 6.3–5.
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,Symmetry Groups and Their Physical Meaning — General Considerations,estion was given in 1918 by E. Noether within the framework of variational calculations’ . We will restrict ourselves, however, to special cases which are of interest in context with the problems discussed in this book. . Some facts encountered in this chapter are already well known to us, but this
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The Hypercharge, particles in a charge multiplet differ only by charge (and other electromagnetic properties, e.g. the magnetic moment, electric quadrupole moment). In a multiplet all integer multiples of the elementary charge e, from the minimum value .. to the maximum value .., are realized. In general, ..+..≠ 0
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