Lectures on Quantum Mechanics

Лекции по квантовой механике
Steven Weinberg
2012-11-22

Hilbert spaceSchrödinger equationquantum computingquantum entanglementquantum mechanics
Nobel Laureate Steven Weinberg combines his exceptional physical insight with his gift for clear exposition to provide a concise introduction to modern quantum mechanics. Ideally suited to a one-year graduate course, this textbook is also a useful reference for researchers. Readers are introduced to the subject through a review of the history of quantum mechanics and an account of classic solutions of the Schrödinger equation, before quantum mechanics is developed in a modern Hilbert space approach. The textbook covers many topics not often found in other books on the subject, including alternatives to the Copenhagen interpretation, Bloch waves and band structure, the Wigner–Eckart theorem, magic numbers, isospin symmetry, the Dirac theory of constrained canonical systems, general scattering theory, the optical theorem, the 'in-in' formalism, the Berry phase, Landau levels, entanglement and quantum computing. Problems are included at the ends of chapters, with solutions available for instructors at www.cambridge.org/9781107028722.
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End-of-chapter problems support instruction, with solutions available to instructors.
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It develops quantum mechanics from historical foundations and Schrödinger-equation solutions to a modern Hilbert-space formulation.
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The book also addresses specialized applications and formalisms such as isospin symmetry, constrained canonical systems, the optical theorem, the in-in formalism, and Landau levels.
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The coverage includes advanced and less commonly treated topics, including alternative interpretations, Bloch waves, the Wigner–Eckart theorem, scattering theory, Berry phase, entanglement, and quantum computing.
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The textbook provides a concise, graduate-level introduction to modern quantum mechanics, designed for a one-year course and suitable as a research reference.

modern quantum mechanics

foundational principles, mathematical formulations, interpretations, and applications of quantum mechanics

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2012-11-22
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Steven Weinberg
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