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Titlebook: Quantum Theory; A Mathematical Appro Peter Bongaarts Textbook 2015 Springer Nature Switzerland AG 2015 Coherent States.Group Representation

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书目名称Quantum Theory
副标题A Mathematical Appro
编辑Peter Bongaarts
视频video
概述A contribute to bridge the gap between physics and mathematics.Provides a mathematically rigorous approach to quantum mechanics.Treats extensively arguments that are rarely discussed in similar books,
图书封面Titlebook: Quantum Theory; A Mathematical Appro Peter Bongaarts Textbook 2015 Springer Nature Switzerland AG 2015 Coherent States.Group Representation
描述.This book was inspired by the general observation that the great theories of modern physics are based on simple and transparent underlying mathematical structures – a fact not usually emphasized in standard physics textbooks – which makes it easy for mathematicians to understand their basic features. .It is a textbook on quantum theory intended for advanced undergraduate or graduate students: mathematics students interested in modern physics, and physics students who are interested in the mathematical background of physics and are dissatisfied with the level of rigor in standard physics courses. More generally, it offers a valuable resource for all mathematicians interested in modern physics, and all physicists looking for a higher degree of mathematical precision with regard to the basic concepts in their field..
出版日期Textbook 2015
关键词Coherent States; Group Representation Theory; Harmonic Oscillator; Heisenberg Uncertainty Relation; Klei
版次1
doihttps://doi.org/10.1007/978-3-319-09561-5
isbn_softcover978-3-319-37602-8
isbn_ebook978-3-319-09561-5
copyrightSpringer Nature Switzerland AG 2015
The information of publication is updating

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Quantum Mechanics of a Single Particle IThis chapter begins the detailed discussion of the behaviour of a single particle in a given potential—the basic example of elementary quantum mechanics—with the description of the properties of wave functions and operators at a fixed time.
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The Hydrogen AtomIn elementary quantum mechanics there are two important models that are exactly solvable, which means that the solution of the eigenvalue problem (from now on short for eigenvalue—eigenfunction problem) can be found in closed form.
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