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On $G$ -sets and isospectrality

Ori Parzanchevski (2013)

Annales de l’institut Fourier

We study finite $G$ -sets and their tensor product with Riemannian manifolds, and obtain results on isospectral quotients and covers. In particular, we show the following: If $M$ is a compact connected Riemannian manifold (or orbifold) whose fundamental group has a finite non-cyclic quotient, then $M$ has isospectral non-isometric covers.

On rank one symmetric space

Inkang Kim (2004/2005)

Séminaire de théorie spectrale et géométrie

In this paper we survey some recent results on rank one symmetric space.

On self-dual pseudo-connections on some orbifolds.

Mikio Furuta (1992)

Mathematische Zeitschrift

On symmetrically growing bodies.

Reuven Segev (1997)

Extracta Mathematicae

This work presents a setting for the formulation of the mechanics of growing bodies. By the mechanics of growing bodies we mean a theory in which the material structure of the body does not remain fixed. Material points may be added or removed from the body.

On the uniqueness of the analyticity of a proper G-action.

Frank Kutzschenbauch (1996)

Manuscripta mathematica