Following a survey of the abstract boundary definition of Scott and Szekeres, a rigidity result is proved for the smooth case, showing that the topological structure of the regular part of this boundary in defined invariantly
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
We consider smooth electrovac spacetimes which represent either (A) an asymptotically flat, stationa...
We review boundary rigidity theorems assessing that, under appropriate conditions, Riemannian manifo...
Following a survey of the abstract boundary definition of Scott and Szekeres, a rigidity result is p...
The abstract boundary construction of Scott and Szekeres provides a 'boundary' for any n-dimensional...
The abstract boundary construction of Scott and Szekeres provides a 'boundary' for any n-dimensional...
In general, geometric properties of a manifold are not determined by topological invariants of this ...
2From the investigation of boundary behaviuor of holomorphic maps a new (boundary) rigidity result i...
1. Introduction. The geometric maximum principle for (smooth) hypersurfaces is a basic tool in Riema...
In this article, we generalize Eberlein’s Rigidity Theorem to the singular case, namely, one of the ...
One of the main goals in topology is the classification of manifolds up to some equivalence relation...
For diffeomorphisms on surfaces with basic sets, we show the following type of rigidity result: if a...
sMany theories of structure from motion divide the process into twosparts which are solved using dif...
Quasiconformal mappings in space are known to have many rigidity proper-ties. For instance, 1.1. The...
Conferencia especializadaThe importance of the singularity theorems in Lorentzian Geometry, which gi...
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
We consider smooth electrovac spacetimes which represent either (A) an asymptotically flat, stationa...
We review boundary rigidity theorems assessing that, under appropriate conditions, Riemannian manifo...
Following a survey of the abstract boundary definition of Scott and Szekeres, a rigidity result is p...
The abstract boundary construction of Scott and Szekeres provides a 'boundary' for any n-dimensional...
The abstract boundary construction of Scott and Szekeres provides a 'boundary' for any n-dimensional...
In general, geometric properties of a manifold are not determined by topological invariants of this ...
2From the investigation of boundary behaviuor of holomorphic maps a new (boundary) rigidity result i...
1. Introduction. The geometric maximum principle for (smooth) hypersurfaces is a basic tool in Riema...
In this article, we generalize Eberlein’s Rigidity Theorem to the singular case, namely, one of the ...
One of the main goals in topology is the classification of manifolds up to some equivalence relation...
For diffeomorphisms on surfaces with basic sets, we show the following type of rigidity result: if a...
sMany theories of structure from motion divide the process into twosparts which are solved using dif...
Quasiconformal mappings in space are known to have many rigidity proper-ties. For instance, 1.1. The...
Conferencia especializadaThe importance of the singularity theorems in Lorentzian Geometry, which gi...
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
We consider smooth electrovac spacetimes which represent either (A) an asymptotically flat, stationa...
We review boundary rigidity theorems assessing that, under appropriate conditions, Riemannian manifo...
DOI
Add to ORKG