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Complex, contact, Riemannian, pseudo-Riemannian and Finsler geometry, relativity, gauge theory, global analysis.

1 vote

Spinors on orbifolds

In Euclidean case one should consider $n = 4\,m$ and in pseudo-Euclidean case $n = 4\,m - 2$, where $m = 1, 2, 3, \dots$ In this case the half of parallel spinors (of the same chirality) will be cut …
Vladimir's user avatar
  • 371
1 vote
0 answers
94 views

Pseudo-Euclidean orbifolds

Are there any papers (reviews) devoted mainly to pseudo-Euclidean orbifolds in mathematics and physics (e.g. string theory)? A more specific question is related to orbifolds of type $\mathbb R^{1,4m-3 …
Vladimir's user avatar
  • 371
7 votes
1 answer
467 views

Spin manifolds with one parallel spinor

Are there any examples of D-dimensional Ricci-flat Riemannian (spin) manifolds of dimension D= 2,3,4,5 with the dimension of the space of parallel spinors equal to 1? And the same question for the pse …
Vladimir's user avatar
  • 371
3 votes
0 answers
486 views

Spectrum of the Laplace-Beltrami operator on a domain of finite volume in the hyperbolic spa...

What is known about the ($L^2$) spectrum of the minus Laplace-Beltrami operator ($- \Delta$) with zero boundary conditions on $B =H^n/\Gamma$, where $H^n$ is $n$-dimensional hyperbolic space ($n>1$), …
Vladimir's user avatar
  • 371
3 votes
1 answer
444 views

On fundamental solutions to Poisson equation on 3-dimensional manifolds

I am interesting in solutions to Poisson equation $$\triangle \varphi = 4 \pi \rho \qquad (1)$$ defined on 3-dimensional oriented Riemannian manifold $(M,g)$, where $g$ is metric and $\tr …
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  • 371