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任艳霞
Mathematical Sciences
Peking University
Beijing
Language: Chinese
Contact
Probability Potential Theory Measure Markov Processes Branching Particle Systems Mathematics
Areas of Focus
  • Probability Potential Theory
  • Measure-valued Markov Processes
  • Branching Particle Systems
Work Experience
  • 2003- Peking University, School of Mathematical Sciences, Professor
  • 2000-2003 Peking University, School of Mathematical Sciences, Associate Professor
  • 1998-2000 Tsinghua University, Advanced Research Center, Postdoctoral Researcher/Associate Professor
  • 1989-1998 Hebei University of Science and Technology, Lecturer/Associate Professor
Academic Background & Achievements
  • 1998 PhD: Nankai University
  • 1989 Master's: Hebei University
  • 1986 Bachelor's: Hebei University
Publications
  • Absolute Continuities of Exit Measures for Superdiffusions, 任艳霞, 2000
  • Absolutely continuous states of exit measures for super Brownian motions with branching restricted to a hyperplane, 任艳霞, 1999
  • Boundary Singularity Problem of Some Nonlinear Elliptic Equations, 任艳霞, 2001
  • Construction of Super-Brownian Motions, 任艳霞, 2001
  • Generalized first boundary value problem for Schrodinger Equation, 任艳霞, 1995
  • On properties of a supercritical superdiffusion and solutions of its corresponding differential equation, 任艳霞, 2000
  • On States of Total Weighted Occupation Times for Superdiffusions, 任艳霞, 2002
  • Regular solutions for Schrodinger equation on unbounded domains, 任艳霞, 1998
  • Some Problems on superdiffusions and one class of nonlinear differential equations, 任艳霞, 2002
  • Super-Brownian motion and one class of nonlinear differential equations on unbounded domains, 任艳霞, 2001
  • Finite time extinction of super-Brownian motion with deterministic catalyst, 任艳霞, 2002
  • The structure of nonlinear elliptic equations on unbounded domains in dimensions 1 and 2- A probabilistic approach, 任艳霞, 2003
  • Support properties of super-Brownian motions with spatially dependent branching rate, 任艳霞, 2003
Awards
  • 2000.7 National Outstanding Doctoral Dissertation
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