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Mathematical Physics: Quantum and Operator Algebraic Aspects

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Description

Explore the deep connection between mathematics and physics with this volume from the Fields Institute Communications series. This book examines the relationship described by E. Wigner as the unreasonable effectiveness of mathematics, where physical laws are expressed through mathematical frameworks. While mathematical physics has roots in ancient Egyptian, Phoenician, and Greek history, it remains a highly modern and active field. This text addresses the subject as a challenging discipline for working mathematicians and physicists alike. It focuses on the specific areas of quantum and operator algebraic aspects, providing a look at how mathematical structures find surprising applications in the physical world. Whether you are a researcher or a student of applied mathematics, this book offers a way to study how good mathematics eventually finds its way into physics. It serves as a resource for understanding the modern landscape of this academic discipline.

Key Features

Part of the Fields Institute Communications series, providing a professional academic resource for researchers and students.

Focuses on quantum and operator algebraic aspects to provide deep insight into modern mathematical physics.

Explores the relationship between physical laws and mathematical descriptions as discussed by E. Wigner.

Covers a discipline that connects ancient historical foundations with modern mathematical and physical research.

Published by the American Mathematical Society for high academic standards in the field of applied mathematics.

Product Specifications

Format
Hardcover
Domain
Amazon UK
Release Date
10 January 2002
Listed Since
17 December 2006

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