Quantum Theory for Mathematicians 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024

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Brian C. Hall 作者

Springer

译者

2013-7-1 出版日期

572 页数

USD 89.95 价格

Hardcover

Graduate Texts in Mathematics 丛书系列

9781461471158 图书编码

Quantum Theory for Mathematicians 在线电子书图书标签: 量子力学物理泛函分析数学物理数学 QuantumMechanics Analysis GTM

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发表于2024-06-01

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Quantum Theory for Mathematicians 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

Quantum Theory for Mathematicians 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024

Quantum Theory for Mathematicians 在线电子书用户评价

评分☆☆☆☆☆

clearly written, well-balanced between math and physics. only need some background in functional analysis (other than the last 2 chapters)

评分☆☆☆☆☆

为了看无界自伴算子谱分解定理读的，例子丰富，论证详细，非常适合追求量子力学严格化的物理系学生

评分☆☆☆☆☆

clearly written, well-balanced between math and physics. only need some background in functional analysis (other than the last 2 chapters)

评分☆☆☆☆☆

clearly written, well-balanced between math and physics. only need some background in functional analysis (other than the last 2 chapters)

评分☆☆☆☆☆

为了看无界自伴算子谱分解定理读的，例子丰富，论证详细，非常适合追求量子力学严格化的物理系学生

Quantum Theory for Mathematicians 在线电子书著者简介

Brian C. Hall(B.C. 霍尔，美国）是国际知名学者，在数学界享有盛誉。本书凝聚了作者多年科研和教学成果，适用于科研工作者、高校教师和研究生。

Quantum Theory for Mathematicians 在线电子书图书目录

Quantum Theory for Mathematicians 在线电子书 pdf 下载 txt下载 epub 下载 mobi 在线电子书下载

Quantum Theory for Mathematicians 在线电子书图书描述

Although ideas from quantum physics play an important role in many parts of modern mathematics, there are few books about quantum mechanics aimed at mathematicians. This book introduces the main ideas of quantum mechanics in language familiar to mathematicians. Readers with little prior exposure to physics will enjoy the book's conversational tone as they delve into such topics as the Hilbert space approach to quantum theory; the Schrodinger equation in one space dimension; the Spectral Theorem for bounded and unbounded self-adjoint operators; the Stone-von Neumann Theorem; the Wentzel-Kramers-Brillouin approximation; the role of Lie groups and Lie algebras in quantum mechanics; and the path-integral approach to quantum mechanics. The numerous exercises at the end of each chapter make the book suitable for both graduate courses and independent study. Most of the text is accessible to graduate students in mathematics who have had a first course in real analysis, covering the basics of L2 spaces and Hilbert spaces. The final chapters introduce readers who are familiar with the theory of manifolds to more advanced topics, including geometric quantization.

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