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A number of evolutionary equations, arising from problems in physical and life sciences, generate systems whose status in infinite dimensional phase spaces evolves in time. The study of the long-term behaviors of such systems is important in understand the system's spatio-temporal pattern formation and global continuation, and has been among major sources of motivation and applications of new development of nonlinear analysis and other mathematical theories.

This Conference will focus on recent advances that address the common features and distinctions in those infinite dimensional dynamical systems generated by parabolic partial differential equations, hyperbolic partial differential equations, solitary equations, lattice differential equations, delay differential equations, and stochastic differential equations.