# Download Non-autonomous Kato Classes and Feynman-kac Propagators eBook

## by **Jan A Van Casteren,Archil Gulisashvili**

A unifying theme of the book is the theory of Feynman-Kac propagators associated with time-dependent measures from non-autonomous Kato classes.

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.

In the last few years A. Gulisashvili and .

Propagators, or evolution families, are two-parameter analogues of semigroups of operators. In the last few years A. Van Casteren have been writing a series of papers and a book one the evolution operator for ϕ(t, x), the so-called Feynman-Kac propagator. They work in a rather general context (locally compact, second countable Hausdorff space), but then they specialize their results in R . .

oceedings{utonomousKC, title {Non-autonomous Kato classes and Feynman-Kac propagators}, author {Archil Gulisashvili and Jan A. van Casteren}, year {2006} }. Archil Gulisashvili, Jan A. van Casteren

oceedings{utonomousKC, title {Non-autonomous Kato classes and Feynman-Kac propagators}, author {Archil Gulisashvili and Jan A. van Casteren. Transition Functions and Markov Processes Propagators: General Theory Non-Autonomous Kato Classes of Measures Feynman-Kac Propagators Some Theorems of Analysis and Probability Theory.

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Feynman-Kac Propagators. Archil Gulisashvili, Jan A Van Casteren. Published: 1 July 2006. by World Scientific Pub Co Pte Lt. in Non-Autonomous Kato Classes and Feynman-Kac Propagators.

Feynman-Kac Propagators. Non-Autonomous Kato Classes and Feynman-Kac Propagators pp 279-324; doi:10. Non-Autonomous Kato Classes and Feynman-Kac Propagators; doi:10. 1142/9789812774606 fmatter.

Gulisashvili, Archil. Other Authors: Casteren, Jan . an. Non-Archimedean Linear Operators and Applications. Operator Theory : Nonclassical Problems. by: Pyatkov, Sergei G. Published: (2002). Experimental Semiotics : Studies on the Emergence and Evolution of Human Communication. by: Galantucci, Bruno. Linear Operator Equations : Approximation and Regularization. by: Nair, M. Thamban. Unbounded self-adjoint operators on Hilbert space, by: Schmüdgen, Konrad Published: (2012).

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Non-autonomous Kato Classes And Feynman-kac Propagators by Gulisashvili Archil and Publisher World Scientific. Save up to 80% by choosing the eTextbook option for ISBN: 9789812774606, 9812774602. The print version of this textbook is ISBN: 9789812565570, 9812565574. 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. You are leaving VitalSource and being redirected to Non-autonomous Kato Classes And Feynman-kac Propagators. eTextbook Return Policy.