Transformation laws for decomposable world-spin affinities in a class of conformally flat spacetimes
type: Item
instance of: scholarly article
title: Transformation laws for decomposable world-spin affinities in a class of conformally flat spacetimes
zbMATH Open document ID: 1198.53020
author: J. G. Cardoso
published in: International Journal of Theoretical Physics
publication date: 2010-08-23T00:00:00Z
review text: The author investigates a class of conformally flat space-times, which possess decomposable spin affine connections. His goal is to justify the procedures in the spinor translation of the Riemann and Ricci tensors and their invariance properties in this class of space-times. Contents include: Introduction; Basic world-spin formula; Affine laws; Partial-derivative relations; Laws for \(\partial\sigma\)-equations and \(\Omega\pi\)-structures; Concluding remarks; and References (six items).
reviewed by: Joseph D. Zund
Mathematics Subject Classification ID: 53B30
Mathematics Subject Classification ID: 53C50
Mathematics Subject Classification ID: 53Z05
zbMATH DE Number: 5774188
zbMATH Keywords: conformally flat space-time
zbMATH Keywords: spinor translation of tensors
zbMATH Keywords: decomposable spin connections
MaRDI profile type: Publication
full work available at URL: s10773-010-0309-2
OpenAlex ID: W2114880770
cites work: Q3324593
cites work: Q3719405
cites work: Two-spinor curvature structures for a class of conformally flat space–times
cites work: A spinor approach to general relativity
cites work: Invariants of General Relativity and the Classification of Spaces
cites work: Q4493063
cites work: Ricci-Calculus
DOI: 10.1007/S10773-010-0309-2
description: scientific article; zbMATH DE number 5774188