Theory and Applications of Nonlinear Operators of Accretive and Monotone Type

Periodic solutions for a second order semilinear Volterra equation; metric and generalized projection operators in Banach spaces - properties and applications; the rate of asymptotic regularity is 0(1/square root of n); global existence for second order functional differential equations; iterative process for finding common fixed points of nonlinear mappings; regularity for semilinear abstract Cauchy problems; the KdV equation via semigroups; a degree for maximal monotone operators; on subjectivity of perturbed nonlinear m-accretive operators; the fixed point property and mappings which are eventually nonexpansive; approximation-solvability of semilinear equations and applications; on the approximation of zeros for locally accretive operators; quasimonotonicity and the Leray-Lions condition; on nonlinear ill-posed problems II - monotone operator equations and monotone variational inequalities; a classical hypergeometric proof of a transformation found by Ronald Bruck; periodic solutions for nonlinear 2-D wave equations; the existence of resolvents of holomorphic generators in Banach spaces; existence of solutions to partial functional differential equations with delay; zeros of weakly inward accretive mappings via A-proper maps; nonlinear wave equations with asymptotically monotone damping.