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The cover of “3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)” - Open Library.

"3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)" is published by Birkhäuser Boston in July 25, 2003 - Massachusetts, the book is classified in bibliography genre, it has 246 pages and the language of the book is English.


“3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)” Metadata:

  • Title: ➤  3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)
  • Author:
  • Language: English
  • Number of Pages: 246
  • Publisher: Birkhäuser Boston
  • Publish Date:
  • Publish Location: Massachusetts
  • Genres: bibliography
  • Dewey Decimal Classification: 515/.63
  • Library of Congress Classification: QA433 .T67 2003Q1-390

“3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)” Subjects and Themes:

Edition Specifications:

  • Format: Hardcover
  • Weight: 1.1 pounds
  • Dimensions: 9.6 x 6.2 x 0.7 inches
  • Number of Pages: viii, 246 p. ; 24 cm.

Edition Identifiers:

AI-generated Review of “3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)”:


"3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)" Table Of Contents:

  • 1- 1. Rotations and Spinors
  • 2- 2. Spin
  • 3- eighted Spherical Harmonics
  • 4- 3. Spin
  • 5- eighted Spherical Harmonics. Applications
  • 6- 4. Spin
  • 7- eighted Cylindrical Harmonics
  • 8- 5. Spinor Algebra
  • 9- 6. Spinor Analysis
  • 10- 7. Applications to General Relativity
  • 11- App. Spinors in the Four
  • 12- imensional Space
  • 13- ime.

Snippets and Summary:

It is a well-known fact that rotations in three-dimensional Euclidean space can be represented by means of complex 2 x 2 matrices and that this representation is related to the stereographic projection of complex numbers (see, e.g., Goldstein 1980, Penrose and Rindler 1984, Burn 1985, Sattinger and Weaver 1986, Stillwell 1992).

"3-D Spinors, Spin-Weighted Functions and their Applications (Progress in Mathematical Physics)" Description:

Harvard Library:

"This systematic and self-containted 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."--Jacket.

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