Li Juan Cheng
|
|
||||
| Faculty or Centre | Faculty of Science, Technology and Communication | ||||
| Research Unit | RU Mathematics | ||||
| Postal Address |
Université du Luxembourg Maison du Nombre 6, Avenue de la Fonte L-4364 Esch-sur-Alzette |
||||
| Campus Office | MNO, E05 0525-020 | ||||
|
|||||
| Telephone | (+352) 46 66 44 5787 | ||||
| Fax | (+352) 46 66 44 35787 | ||||
2018
Evolution systems of measures and semigroup properties on evolving manifolds;
in Electronic Journal of Probability (2018), 23(20), 1-27
Spectral gap on Riemannian path space over static and evolving manifolds;
in Journal of Functional Analysis (2018), 274(4), 959-984
Characterization of pinched Ricci curvature by functional inequalities;
in Journal of Geometric Analysis (The) (2018), 28(3), 2312-2345
Uniform gradient estimates on manifolds with a boundary and applications; ;
in Analysis and Mathematical Physics (2018), 8(4), 571-588
Functional inequalities on manifolds with non-convex boundary; ;
in Science China Mathematics (2018), 61(8), 1421-1436
Quantitative C1-estimates by Bismut formulae; ;
in Journal of Mathematical Analysis and Applications (2018), 465(2), 803-813
2017
Diffusion semigroup on manifolds with time-dependent metricsin Forum Mathematicum (2017), 29(4), 751-1002
Reflecting diffusion semigroup on manifolds carrying geometric flow;
in Journal of Theoretical Probability (2017), 30(4), 1334-1368
2016
Transportation-cost inequalities on path spaces over manifolds carrying geometric flowsin Bulletin des Sciences Mathématiques (2016), 140(5), 541-561
Algebraic Convergence Rate for Reflecting Diffusion Processes on Manifolds with Boundary;
in Potential Analysis (2016), 44(1), 91-107
2015
A probabilistic method for gradient estimates of some geometric flows; ;
in Stochastic Process. Appl. (2015), 125(6), 2295--2315
An integration by parts formula on path space over manifolds carrying geometric flowin Science China Mathematics (2015), 58(7), 1511--1522
The radial part of Brownian motion with respect to $\CalL$-distance under Ricci flowin J. Theoret. Probab. (2015), 28(2), 449--466
Eigentime identity for one-dimensional diffusion processes;
in J. Appl. Probab. (2015), 52(1), 224--237
L^2 Rate of Algebraic Convergence for Diffusion Processes on Non-Convex Manifold;
in Chinese Journal of Applied Probability and Statistics (2015), 31(5), 495-502
2014
A probabilistic approach for gradient estimates on time-inhomogeneous manifoldsin Statist. Probab. Lett. (2014), 88
2012
$L^2$-algebraic decay rate for transient birth-death processes;
in Chinese Annals of Mathematics (2012), 33(4), 583--594
