We study Liouville theorems and gradient estimates for solutions of Eq. (1.1) with the help of a diffusion operator and the related geometry
AbstractA gradient-entropy inequality is established for elliptic diffusion semigroups on arbitrary ...
We recover the Riemannian gradient of a given function defined on interior points of a Riemannian su...
We construct exhaustion and cut-off functions with controlled gradient and Laplacian on manifolds wi...
The aim of this work is twofold. The first main concern, the analytical one, is to study, using the ...
AbstractLet L=Δ−∇ϕ⋅∇ be a symmetric diffusion operator with an invariant measure μ(dx)=e−ϕ(x)dx on a...
$ (\Delta_{V}-q(x, t)-\partial_{t})u(x, t) = A(u(x, t)) $ on complete Riemannian manifold (with...
Abstract. Consider the semigroup Pt of an elliptic diffusion; we describe a simple stochastic method...
Uniform gradient estimates are derived for diffusion semigroups, possibly with potential, generated ...
AbstractUniform gradient estimates are derived for diffusion semigroups, possibly with potential, ge...
AbstractIn this paper, we derive a Liouville type theorem on a complete Riemannian manifold without ...
Abstract. In this paper, we derive gradient estimates for Dirac-harmonic maps from complete Riemanni...
This paper aims at deriving apriori bounds on the gradient of positve solutions to a class of semil...
AbstractBy studying the local time of reflecting diffusion processes, explicit gradient estimates of...
By studying the local time of reflecting diffusion processes, explicit gradient estimates of the Neu...
Let $L_t:=\Delta_t +Z_t $, $t\in [0,T_c)$ on a differential manifold equipped with a complete geomet...
AbstractA gradient-entropy inequality is established for elliptic diffusion semigroups on arbitrary ...
We recover the Riemannian gradient of a given function defined on interior points of a Riemannian su...
We construct exhaustion and cut-off functions with controlled gradient and Laplacian on manifolds wi...
The aim of this work is twofold. The first main concern, the analytical one, is to study, using the ...
AbstractLet L=Δ−∇ϕ⋅∇ be a symmetric diffusion operator with an invariant measure μ(dx)=e−ϕ(x)dx on a...
$ (\Delta_{V}-q(x, t)-\partial_{t})u(x, t) = A(u(x, t)) $ on complete Riemannian manifold (with...
Abstract. Consider the semigroup Pt of an elliptic diffusion; we describe a simple stochastic method...
Uniform gradient estimates are derived for diffusion semigroups, possibly with potential, generated ...
AbstractUniform gradient estimates are derived for diffusion semigroups, possibly with potential, ge...
AbstractIn this paper, we derive a Liouville type theorem on a complete Riemannian manifold without ...
Abstract. In this paper, we derive gradient estimates for Dirac-harmonic maps from complete Riemanni...
This paper aims at deriving apriori bounds on the gradient of positve solutions to a class of semil...
AbstractBy studying the local time of reflecting diffusion processes, explicit gradient estimates of...
By studying the local time of reflecting diffusion processes, explicit gradient estimates of the Neu...
Let $L_t:=\Delta_t +Z_t $, $t\in [0,T_c)$ on a differential manifold equipped with a complete geomet...
AbstractA gradient-entropy inequality is established for elliptic diffusion semigroups on arbitrary ...
We recover the Riemannian gradient of a given function defined on interior points of a Riemannian su...
We construct exhaustion and cut-off functions with controlled gradient and Laplacian on manifolds wi...
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