summary:We define cut-off functions in order to allow higher growth for Dirichlet energy. Our results are generalizations of the classical Cheng-Yau’s growth conditions of parabolicity. Finally we give some applications to the function theory of Kähler and quaternionic-Kähler manifolds
Volume growth, entropy and the geodesic stretch. - In: Mathematical research letters. 2. 1995. S. 39...
We present some new Stokes\u27 type theorems on complete non-compact manifolds that extend, in diffe...
ary. Let f(t) = h(t)e bl•l"/"-a be a function ofcritical growth (as in [1], see also defi...
summary:We define cut-off functions in order to allow higher growth for Dirichlet energy. Our result...
In a complete metric space equipped with a doubling measure supporting a $p$-Poincar\'e inequality, ...
AbstractIn this paper, the authors proved that the order of volume growth of Kählerian manifolds wit...
Grigoryan A, Sürig P. Volume Growth and On-diagonal Heat Kernel Bounds on Riemannian Manifolds with ...
We study the parabolic Harnack inequality on metric measure spaces with the more general volume grow...
Abstract. We characterize functions which are growth types of Riemannian manifolds of bounded geomet...
Abstract. Let (M, g) be a compact Riemannian manifold of hyperbolic type and X be its universal Riem...
This article studies an integral representation of functionals of linear growth on metric measure sp...
AbstractIn this paper, we study the volume growth property of a non-compact complete Riemannian mani...
We study the volume growth function of geodesic spheres in the universal Riemann-ian covering of a c...
We prove existence and uniqueness of solutions for the Dirichlet problem for quasilinear parabolic e...
Sürig P. On-diagonal heat kernel bounds and volume growth on Riemannian manifolds. Bielefeld: Univer...
Volume growth, entropy and the geodesic stretch. - In: Mathematical research letters. 2. 1995. S. 39...
We present some new Stokes\u27 type theorems on complete non-compact manifolds that extend, in diffe...
ary. Let f(t) = h(t)e bl•l"/"-a be a function ofcritical growth (as in [1], see also defi...
summary:We define cut-off functions in order to allow higher growth for Dirichlet energy. Our result...
In a complete metric space equipped with a doubling measure supporting a $p$-Poincar\'e inequality, ...
AbstractIn this paper, the authors proved that the order of volume growth of Kählerian manifolds wit...
Grigoryan A, Sürig P. Volume Growth and On-diagonal Heat Kernel Bounds on Riemannian Manifolds with ...
We study the parabolic Harnack inequality on metric measure spaces with the more general volume grow...
Abstract. We characterize functions which are growth types of Riemannian manifolds of bounded geomet...
Abstract. Let (M, g) be a compact Riemannian manifold of hyperbolic type and X be its universal Riem...
This article studies an integral representation of functionals of linear growth on metric measure sp...
AbstractIn this paper, we study the volume growth property of a non-compact complete Riemannian mani...
We study the volume growth function of geodesic spheres in the universal Riemann-ian covering of a c...
We prove existence and uniqueness of solutions for the Dirichlet problem for quasilinear parabolic e...
Sürig P. On-diagonal heat kernel bounds and volume growth on Riemannian manifolds. Bielefeld: Univer...
Volume growth, entropy and the geodesic stretch. - In: Mathematical research letters. 2. 1995. S. 39...
We present some new Stokes\u27 type theorems on complete non-compact manifolds that extend, in diffe...
ary. Let f(t) = h(t)e bl•l"/"-a be a function ofcritical growth (as in [1], see also defi...
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