Science, Math, Differential Equations, People

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• - Loyola Marymount University. Applications of nonlinear differential equations: collaboration with biologists and sociologists to bring more realism to mathematical models.
  
• - University Paris XI, Orsay. Nonlinear elliptic PDEs.
  
• - Applied mathematics, partial differential 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.
  
• - Veblen Research Instructor, Department of Mathematics, Princeton University. Subjects: geometric analysis, nonlinear partial differential equations, geometric measure theory.
  
• - 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.
  
• - Poznañ University of Technology. Difference equations.
  
• - University of Bristol. Functional Spaces;Partial differential equations; Spectral theory. Publications, projects.
  
• - University of Bristol. Partial differential equations, in particular spectral geometry.
  
• - 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
  
• - Rutgers University. Nonlinear PDEs. Papers and teaching material.