Neutral geometry and the Gauss-Bonnet theorem for two-dimensional pseudo- Riemannian manifolds

DOI10.1216/rmjm/1181072662zbMath0772.53042OpenAlexW2764485550WikidataQ115239918 ScholiaQ115239918MaRDI QIDQ1802702

Peter R. Law

Publication date: 29 June 1993

Published in: Rocky Mountain Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1216/rmjm/1181072662

zbMATH Keywords

Gauss-Bonnet formulaLorentz manifoldsangle between vectors of different causal character

Mathematics Subject Classification ID

Global differential geometry of Lorentz manifolds, manifolds with indefinite metrics (53C50)

Related Items (8)

Almost Kähler-Einstein structures on 8-dimensional Walker manifolds ⋮ Causal set generator and action computer ⋮ Pseudo-hyperkähler geometry and generalized Kähler geometry ⋮ A spinor approach to Walker geometry ⋮ A Gauss-Bonnet formula for metrics with varying signature ⋮ Classification of the Weyl curvature spinors of neutral metrics in four dimensions ⋮ Neutral structures on even-dimensional manifolds ⋮ Time-space duality in 2D quantum gravity

Cites Work

• Gauss-Bonnet formula for general Lorentzian surfaces
• The Gauss-Bonnet theorem for 2-dimensional spacetimes
• Neutral structures on even-dimensional manifolds
• On permutation characters and Sylow \(p\)-subgroups of \(\mathfrak{S}_n\)
• Characteristic Classes. (AM-76)
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