Diccionario politécnico Beigbeder
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This systematic and self-contained treatment of the theory of three-dimensional spinors and their applications fills an important gap in the literature. Without using the customary Clifford algebras frequently studied in connection with the representations of orthogonal groups, spinors are developed in this work for three-dimensional spaces in a language analogous to the spinor formalism used in relativistic spacetime.
This work will serve graduate students and researchers in mathematics and mathematical and theoretical physics; it is suitable as a course or seminar text, as a reference text, and may also be used for self-study.
INDICE: Preface.- Rotations and Spinors.- Spin-weighted spherical harmonics.- Spin-weighted spherical harmonics with Applications.- Spin-weighted cylindrical harmonics.- Spinor algebra.- Spinor analysis.- Applications to general relativity.- Appendix: Spinors in four-dimensional space-time.- References.- Index.
Graduate students, mathematical physicists, mathematicians
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