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Spinors in Hilbert Spaceby Roger Plymen
Synopses & Reviews
Infinite-dimensional Clifford algebras and their Fock representations originated in the quantum mechanical study of electrons. In this book, the authors give a definitive account of the various Clifford algebras over a real Hilbert space and of their Fock representations. A careful consideration of the latter's transformation properties under Bogoliubov automorphisms leads to the restricted orthogonal group. From there, a study of inner Bogoliubov automorphisms enables the authors to construct infinite-dimensional spin groups. Apart from assuming a basic background in functional analysis and operator algebras, the presentation is self-contained with complete proofs, many of which offer a fresh perspective on the subject.
The concept of spinors originated in the quantum mechanical study of electrons. The authors give a definitive self-contained account of the subject, with complete proofs, many of which offer a fresh perspective. It will appeal to a wide audience in mathematics and mathematical physics.
A definitive self-contained account of the subject. Of appeal to a wide audience in mathematics and physics.
Includes bibliographical references (p. -163) and index.
Table of Contents
Introduction; 1. Clifford algebras; 2. Fock representations; 3. Implementation and equivalence; 4. Spin groups; Appendix; Bibliography; Index.
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