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 2012 · math.PRShow all

4 papers · 2 filters

math.PR2012★ 2 cited

Stochastic Analysis on Path Space over Time-Inhomogeneous Manifolds with Boundary

Lijuan Cheng

Let $L_{t} := Δ_{t} + Z_{t}$ for a $C^{1, 1}$ -vector field $Z$ on a differential manifold $M$ with possible boundary $\partial M$ , where $Δ_{t}$ is the Laplacian induced by a time dependent met…

math.PR2012

The radial part of Brownian motion with respect to $L$ -distance under Ricci flow

Lijuan Cheng

Let ${g_{t}}_{t \in [0, T)}$ be a family of complete time-depending Riemannian matrics on a manifold which evolves under backwards Ricci flow. The Itô formula is established for the…

math.PR2012★ 3 cited

Reflecting Diffusion Process on Time-Inhomogeneous Manifolds with Boundary

Li-Juan Cheng, Kun Zhang

Let $L_{t} := Δ_{t} + Z_{t}$ for a $C^{1, 1}$ -vector field $Z$ on a differential manifold $M$ with boundary $\partial M$ , where $Δ_{t}$ is the Laplacian induced by a time dependent metric $g_{t}$ …

math.PR2012

Diffusion semigroup on manifolds with time-dependent metrics

Li-Juan Cheng

Let $L_{t} := Δ_{t} + Z_{t}$ , $t \in [0, T_{c})$ on a differential manifold equipped with time-depending complete Riemannian metric $(g_{t})_{t \in [0, T_{c})}$ , where $Δ_{t}$ is the Laplacian induced…

Stochastic Analysis on Path Space over Time-Inhomogeneous Manifolds with Boundary

The radial part of Brownian motion with respect to L-distance under Ricci flow

Reflecting Diffusion Process on Time-Inhomogeneous Manifolds with Boundary

Diffusion semigroup on manifolds with time-dependent metrics

The radial part of Brownian motion with respect to $L$ -distance under Ricci flow