The Fields Institute Coxeter Lecture Series (CLS) brings a leading 
          mathematician to the Institute to give a series of three lectures in 
          the field of the current thematic program.The first talk is an overview 
          for a general mathematical audience, postdoctoral fellows and graduate 
          students. The other two talks are chosen, in collaboration with the 
          organizers of the thematic program, to target specialists in the field. 
        
        Sergei Kuksin is a leading mathematician in the field of Hamiltonian 
          partial differential equations and infinite dimensional dynamical systems. 
          He has been in the forefront of the study of invariant structures in 
          the phase space of Hamiltonian PDEs and of their behaviour under perturbation. 
          This work exploits the infinite dimensional Hamiltonian systems perspective 
          on evolution PDEs, and involves the development of detailed analytic 
          techniques and their extensions from the finite dimensional setting 
          of classical Hamiltonian mechanics. His work includes as well results 
          on infinite dimensional KAM theory, as well as Nekhoroshev theory and 
          Arnold diffusion. He has written over 50 influential research papers, 
          and is the author of a recent monograph Analysis of Hamiltonian PDEs, 
          published by the Oxford Press.
        One of his current interests is the stochastic behaviour of Navier-Stokes 
          equations, including central questions on the uniqueness of invariant 
          Gibbs measures on the space of divergence-free vector fields. His mathematical 
          interests also include plasticity, integrable partial differential equations, 
          averaging theory, turbulence in nonlinear PDEs, and elliptic equations 
          for maps valued in compact manifolds.
        Professor Kuksin is a fellow of the Royal Society of Edinburgh.
        Index of 
          Fields Distinguished and Coxeter Lectures.