Lijuan Cheng

activity

20122022

most citedA probabilistic method for gradient estimates of some geometric flows

5 citations · 18 across the 20 of their papers we have counts for

collaborators

Showing 2017Show all

3 papers · 1 filter

math.PR2017★ 2 cited

Functional inequalities on manifolds with non-convex boundary

Li-Juan Cheng, Anton Thalmaier, James Thompson

In this article, new curvature conditions are introduced to establish functional inequalities including gradient estimates, Harnack inequalities and transportation-cost inequalitie…

math.PR2017

Evolution systems of measures and semigroup properties on evolving manifolds

Li-Juan Cheng, Anton Thalmaier

An evolving Riemannian manifold $(M, g_{t})_{t \in I}$ consists of a smooth $d$ -dimensional manifold $M$ , equipped with a geometric flow $g_{t}$ of complete Riemannian metrics, parametri…

math.AP2017

Quantitative $C^{1}$ -estimates by Bismut formulae

Li-Juan Cheng, Anton Thalmaier, James Thompson

For a $C^{2}$ function $u$ and an elliptic operator $L$ , we prove a quantitative estimate for the derivative $d u$ in terms of local bounds on $u$ and $Lu$ . An integral version of thi…

Functional inequalities on manifolds with non-convex boundary

Evolution systems of measures and semigroup properties on evolving manifolds

Quantitative C1-estimates by Bismut formulae

Quantitative $C^{1}$ -estimates by Bismut formulae