Spinor two-point functions in maximally symmetric spaces
✍ Scribed by B. Allen; C. A. Lütken
- Publisher
- Springer
- Year
- 1986
- Tongue
- English
- Weight
- 591 KB
- Volume
- 106
- Category
- Article
- ISSN
- 0010-3616
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📜 SIMILAR VOLUMES
We investigate the possibility of existence of a symmetric potential H ABA B = H (AB)(A B ) for a symmetric (3,1)-spinor L ABCA , e.g., a Lanczos potential of the Weyl spinor, as defined by the equation We prove that in all Einstein space-times such a symmetric potential H ABA B exists. Potentials
Deÿnitions 2-5. Let (X; d) be a symmetric space. (2) (X; d) is S-complete if for every d-Cauchy sequence {x n }, there exists x in X with lim d(x n ; x) = 0. (3) (X; d) is d-Cauchy complete if for every d-Cauchy sequence {x n }, there exists x in X with lim x n = x with respect to t(d). Deÿnition