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Springer Quantum Theory for Mathematicians - GTM 267 Book

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Description

Quantum Theory for Mathematicians (Graduate Texts in Mathematics, 267) by Springer provides a specialized bridge between quantum physics and modern mathematics. While many mathematical fields rely on quantum concepts, few resources are written specifically for the mathematical community. This text addresses that gap by presenting core quantum mechanics ideas in a language familiar to mathematicians. Designed for readers with limited prior exposure to physics, the book uses a conversational tone to explain complex topics. It covers the Hilbert space approach to quantum theory, the Schrodinger equation in one space dimension, and the Spectral Theorem for both bounded and unbounded self-adjoint operators. You will also find detailed coverage of the Stone-von Neumann Theorem and the Wentzel-Kramers approach, making it an essential resource for advanced study in algebra and mathematical physics.

Key Features

This Springer publication is part of the Graduate Texts in Mathematics series, volume 267.

The text introduces quantum mechanics using language specifically designed for mathematicians.

Readers can study the Hilbert space approach to quantum theory through a conversational writing style.

Content includes detailed explanations of the Schrodinger equation in one space dimension.

The book covers the Spectral Theorem for bounded and unbounded self-adjoint operators.

Mathematical topics such as the Stone-von Neumann Theorem are included for advanced study.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
19 June 2013
Listed Since
15 February 2013

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