Researchers in Differential Equations or Difference Equations.
This page was last updated on September 30th, 2008
This page was last updated on September 30th, 2008
People (from Differential Equations)
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Liskevich, Vitali
University of Bristol. Semigroups of Linear Operators with Applications to PDEs; Dirichlet Forms and Markov Semigroups; Qualitative Theory of Elliptic and Parabolic PDEs; Spectral Theory. Publications, projects.
Tzvetkov, Nikolay
University Paris XI, Orsay. Nonlinear elliptic PDEs.
Braz e Silva, Pablo
UNICAMP, Brazil. Research interests: PDEs, especially Navier-Stokes; Fluid mechanics; Stability of shear flows. Preprints, links.
Smets, Didier
Université de Paris VI. Elliptic differential equations.
Hao Chengchun
Chinese Academy of Sciences. Partial Differential Equations and Mathematical Physics: in particular, Schroedinger-Poisson systems, Schroedinger equations, Hartree equations and harmonic analysis.
Hang, Fengbo
Veblen Research Instructor, Department of Mathematics, Princeton University. Subjects: geometric analysis, nonlinear partial differential equations, geometric measure theory.
Camacho, Erika
Loyola Marymount University. Applications of nonlinear differential equations: collaboration with biologists and sociologists to bring more realism to mathematical models.
Moroz, Vitaly
University of Bristol. Nonlinear elliptic partial differential equations; variational and topological methods of nonlinear analysis with applications to PDEs;Dirichlet forms and applications to nonlocal nonlinear problems. Publications, teaching materia
Gardner, Robert A.
Applied mathematics, partial differential equations
Shtelen, Vladimir
Rutgers University. Nonlinear PDEs. Papers and teaching material.
Schmeidel, Ewa
Poznañ University of Technology. Difference equations.
University of Bristol. Semigroups of Linear Operators with Applications to PDEs; Dirichlet Forms and Markov Semigroups; Qualitative Theory of Elliptic and Parabolic PDEs; Spectral Theory. Publications, projects.
University Paris XI, Orsay. Nonlinear elliptic PDEs.
UNICAMP, Brazil. Research interests: PDEs, especially Navier-Stokes; Fluid mechanics; Stability of shear flows. Preprints, links.
Université de Paris VI. Elliptic differential equations.
Chinese Academy of Sciences. Partial Differential Equations and Mathematical Physics: in particular, Schroedinger-Poisson systems, Schroedinger equations, Hartree equations and harmonic analysis.
Veblen Research Instructor, Department of Mathematics, Princeton University. Subjects: geometric analysis, nonlinear partial differential equations, geometric measure theory.
Loyola Marymount University. Applications of nonlinear differential equations: collaboration with biologists and sociologists to bring more realism to mathematical models.
University of Bristol. Nonlinear elliptic partial differential equations; variational and topological methods of nonlinear analysis with applications to PDEs;Dirichlet forms and applications to nonlocal nonlinear problems. Publications, teaching materia
Applied mathematics, partial differential equations
Rutgers University. Nonlinear PDEs. Papers and teaching material.
Poznañ University of Technology. Difference equations.
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