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This book provides an introduction to quantum theory, primarily for mathematics students. It assumes a knowledge of basic algebra and elementary group theory, with little or no familiarity with more advanced topics. Although it takes a traditional approach, the book exploits ideas of linear algebra and points out some of the mathematical subtleties of the theory. It also covers such topics as Bell's inequalities and coherent and squeezed states, and introduces group representation theory, algebraic quantum theory, and quantum statistical mechanics. Later chapters discuss relativistic wave equations and elementary particle symmetries from a group-theoretical standpoint.
This text investigates the mathematical foundations of quantum theory, specifically tailored for students with a background in algebra and group theory. Keith Hannabuss, a mathematician, constructs a rigorous framework that bridges the gap between elementary algebraic concepts and advanced quantum mechanics. By utilizing linear algebra as a primary tool, the author clarifies the mathematical subtleties inherent in the theory while maintaining a traditional pedagogical structure. The work serves as a bridge for students transitioning from pure mathematics into the formalisms of quantum physics.
What You Will Find
Experts recognize this text as a valuable resource for mathematics students seeking a formal entry point into quantum mechanics. Readers frequently note the clarity of the mathematical derivations, which prioritize logical structure over purely physical intuition.
Page Count:
400
Publication Date:
1997-06-19
Publisher:
Clarendon Press
ISBN-10:
0198537948
ISBN-13:
9780198537946
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