Propagators, or evolution families, are two-parameter analogues of semigroups of operators. This book provides an introduction to propagator theory, with a unifying theme of the theory of Feynman-Kac propagators associated with time-dependent measures from non-autonomous Kato classes. It is suitable as an advanced textbook for graduate courses.
This book provides an introduction to propagator theory. Propagators, or evolution families, are two-parameter analogues of semigroups of operators. Propagators are encountered in analysis, mathematical physics, partial differential equations, and probability theory. They are often used as mathematical models of systems evolving in a changing environment. A unifying theme of the book is the theory of Feynman-Kac propagators associated with time-dependent measures from non-autonomous Kato classes. In applications, a Feynman-Kac propagator describes the evolution of a physical system in the presence of time-dependent absorption and excitation. The book is suitable as an advanced textbook for graduate courses.
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