Nonlinear evolution equations as models in physics and applied sciences, M. Bertsch; qualitative theory of ordinary differential equations, P. Brunovsky; stationary states, travelling waves and their stability for reaction-diffusion systems, F. Rothe; evolution problems of harmonic maps in higher dimensions, Y-M. Chen; life-span of classical solutions to nonlinear wave equations, T-T. Li; geometric applications of evolution, J. Eells; an introduction to geometric theory of fully nonlinear parabolic equations, A. Lunardi; mathematical description of viscoelasticity, J. Milota; a geometric theory for semilinear almost-periodic parabolic partial differential equations on IR-N, P-A. Vuillermot.
