Special Session 28: Functional analytic techniques for evolutionary equations arising in the natural sciences
Contents
A class of bivariate coagulation-fragmentation equations are discussed. These equations describe the evolution of a system of particles that are characterized not only by a discrete size variable but also by a shape variable which can be either discrete or continuous. Existence and uniqueness of strong solutions to the associated abstract Cauchy problems are established by using the theory of substochastic semigroups of operators.