Add to ORKGThe topic about isometric embeddings between two Riemannian manifolds is classic. In particular, let...
In this note I generalize the classical results of Calabi–Vesentini to certain noncompact locally sy...
In this paper we introduce and investigate a new notion of flexibility for domains in Euclidean spac...
In this article, we prove new rigidity results for compact Riemannian spin manifolds with boundary w...
For convex real projective manifolds we prove an analogue of the higher rank rigidity theorem of Bal...
We prove splitting theorems for mean convex open subsets in RCD (Riemannian curvature-dimension) spa...
For any open hyperbolic Riemann surface $X$, the Bergman kernel $K$, the logarithmic capacity $c_{\b...
We consider the mean curvature rigidity problem of an equatorial zone on a sphere which is symmetric...
By using Gromov's $\mu$-bubble technique, we show that the $3$-dimensional spherical caps are rigid ...
A subcomplex $X\leq \mathcal{C}$ of a simplicial complex is strongly rigid if every locally injectiv...
The open problem related to my talk is to prove or disprove the following Conjecture 0.1 (MinOo). Le...
We consider a Serrin-type problem in convex cones in the Euclidean space and motivated by recent rig...
We prove two rigidity theorems on holomorphic isometries into homogeneous bounded domains. The first...
We present sufficient conditions so that a conformal map between planar domains whose boundary compo...
A question whether sufficiently regular manifold automorphisms may have wandering domains with contr...
The topic about isometric embeddings between two Riemannian manifolds is classic. In particular, let...
In this note I generalize the classical results of Calabi–Vesentini to certain noncompact locally sy...
In this paper we introduce and investigate a new notion of flexibility for domains in Euclidean spac...
In this article, we prove new rigidity results for compact Riemannian spin manifolds with boundary w...
For convex real projective manifolds we prove an analogue of the higher rank rigidity theorem of Bal...
We prove splitting theorems for mean convex open subsets in RCD (Riemannian curvature-dimension) spa...
For any open hyperbolic Riemann surface $X$, the Bergman kernel $K$, the logarithmic capacity $c_{\b...
We consider the mean curvature rigidity problem of an equatorial zone on a sphere which is symmetric...
By using Gromov's $\mu$-bubble technique, we show that the $3$-dimensional spherical caps are rigid ...
A subcomplex $X\leq \mathcal{C}$ of a simplicial complex is strongly rigid if every locally injectiv...
The open problem related to my talk is to prove or disprove the following Conjecture 0.1 (MinOo). Le...
We consider a Serrin-type problem in convex cones in the Euclidean space and motivated by recent rig...
We prove two rigidity theorems on holomorphic isometries into homogeneous bounded domains. The first...
We present sufficient conditions so that a conformal map between planar domains whose boundary compo...
A question whether sufficiently regular manifold automorphisms may have wandering domains with contr...
The topic about isometric embeddings between two Riemannian manifolds is classic. In particular, let...
In this note I generalize the classical results of Calabi–Vesentini to certain noncompact locally sy...
In this paper we introduce and investigate a new notion of flexibility for domains in Euclidean spac...