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Titlebook: Solved Problems in Quantum Mechanics; Leonardo Angelini Textbook 20191st edition Springer Nature Switzerland AG 2019 Advanced physics text

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书目名称Solved Problems in Quantum Mechanics
编辑Leonardo Angelini
视频video
概述Presents a large set of problems in Quantum Mechanics that are solvable in a limited time and with simple mathematics.Illustrates solutions in detail.Supports preparation for written examinations
丛书名称UNITEXT for Physics
图书封面Titlebook: Solved Problems in Quantum Mechanics;  Leonardo Angelini Textbook 20191st edition Springer Nature Switzerland AG 2019 Advanced physics text
描述.This book presents a large collection of problems in Quantum Mechanics that are solvable within a limited time and using simple mathematics. The problems test both the student’s understanding of each topic and their ability to apply this understanding concretely. .Solutions to the problems are provided in detail, eliminating only the simplest steps. No problem has been included that requires knowledge of mathematical methods not covered in standard courses, such as Fuchsian differential equations. .The book is in particular designed to assist all students who are preparing for written examinations in Quantum Mechanics, but will also be very useful for teachers who have to pose problems to their students in lessons and examinations..
出版日期Textbook 20191st edition
关键词Advanced physics textbook; Quantum mechanics problems; Physics exercise book; Perturbation theory; Ident
版次1
doihttps://doi.org/10.1007/978-3-030-18404-9
isbn_softcover978-3-030-18406-3
isbn_ebook978-3-030-18404-9Series ISSN 2198-7882 Series E-ISSN 2198-7890
issn_series 2198-7882
copyrightSpringer Nature Switzerland AG 2019
The information of publication is updating

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One-Dimensional Systems,For a one-dimensional free particle does the set of observables composed of the Hamiltonian and Parity constitute a complete set?
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Spin,Consider a system of two electrons that are in a state with opposite spin z-components. Calculate the . (where . is the total spin operator) expectation value in this state.
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Time Evolution,The Hamiltonian of a two-level quantum system can be written as .where . and . are its orthonormal eigenkets corresponding to the eigenvalues . and ., respectively.
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Time-Independent Perturbation Theory,A particle of mass . is constrained to move along an . length segment in the presence of a small potential well, so that the total potential is .Consider the small potential well (see Fig. .) between 0 and . as a perturbation compared to the infinite confining well and calculate the energy eigenvalues at the first perturbative order.
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Time-Dependent Perturbation Theory,Two particles of mass . move along the . axis, interacting by means of a force having characteristic elastic constant .. Assuming that, while they are in the ground state of energy ., the constant . is suddenly halved, what is the probability that a new energy measure will result in the energy of the ground state?
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