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Titlebook: Quantum Mechanics; K. T. Hecht Textbook 2000 Springer Science+Business Media New York 2000 Dirac equation.hyperfine.mechanics.perturbation

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發(fā)表于 2025-3-21 19:32:33 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Quantum Mechanics
編輯K. T. Hecht
視頻videohttp://file.papertrans.cn/782/781312/781312.mp4
叢書名稱Graduate Texts in Contemporary Physics
圖書封面Titlebook: Quantum Mechanics;  K. T. Hecht Textbook 2000 Springer Science+Business Media New York 2000 Dirac equation.hyperfine.mechanics.perturbation
描述Intended for beginning graduate students, this text takes the reader from the familiar coordinate representation of quantum mechanics to the modern algebraic approach, emphsizing symmetry principles throughout. After an introduction of the basic postulates and techniques, the book discusses time-independent perturbation theory, angular momentum, identical particles, scattering theory, and time-dependent perturbation theory. It concludes with several lectures on relativistic quantum mechanics and on many-body theory
出版日期Textbook 2000
關(guān)鍵詞Dirac equation; hyperfine; mechanics; perturbation theory; quantum mechanics; quantum theory; relativistic
版次1
doihttps://doi.org/10.1007/978-1-4612-1272-0
isbn_softcover978-1-4612-7072-0
isbn_ebook978-1-4612-1272-0Series ISSN 0938-037X
issn_series 0938-037X
copyrightSpringer Science+Business Media New York 2000
The information of publication is updating

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板凳
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Harmonic Oscillator CalculationsFor many calculations involving 1-D harmonic oscillator wave functions, it is useful to introduce the Bargmann transform through the kernel function., where . is a complex number. Given a square-integrable function, .(.), its Bargmann transform, .(.), is given by ., where . and the integral is over the 2-D complex .-plane; i.e., wiht .=., ..
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The Vector Space Interpretation of Quantum-Mechanical SystemsSo far, we have specified the state of a quantum-mechanical system by the wave function, , i.e., by specifying the value of the scalar function, Ψ, for all values of ., ., ., at a particular time, ..
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978-1-4612-7072-0Springer Science+Business Media New York 2000
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Quantum Mechanics978-1-4612-1272-0Series ISSN 0938-037X
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Spherical Harmonics, Orbital Angular Momentumion to construct the full set of angular functions Θ(θ) via the normalized step-down operators. Because the eigenvalue λ = λ. + 1/4 is a function of .max ≡., we will replace the index λ by the integer .. [Recall that λ = .(.max + 1) = (. + 1/2).] The full angular functions are the spherical harmonics..
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