<p>This is the second updated and extended edition of the successful book on Feynman-Kac theory. It offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. The
Feynman-Kac-Type Theorems and Gibbs Measures on Path Space: Volume 1 Feynman-Kac-Type Formulae and Gibbs Measures
✍ Scribed by József Lörinczi; Fumio Hiroshima; Volker Betz
- Publisher
- De Gruyter
- Year
- 2020
- Tongue
- English
- Leaves
- 575
- Series
- De Gruyter Studies in Mathematics; 34/1
- Edition
- 2nd rev. ed.
- Category
- Library
No coin nor oath required. For personal study only.
✦ Synopsis
This is the second updated and extended edition of the successful book on Feynman-Kac theory. It offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. The first volume concentrates on Feynman-Kac-type formulae and Gibbs measures.
- Addresses both beginners and experts.
- Emphasis on the interdisciplinary character of the subject.
📜 SIMILAR VOLUMES
<span>This is the second updated and extended edition of the successful book on Feynman-Kac theory. It offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis.
<p>This is the second updated and extended edition of the successful book on Feynman-Kac theory. It offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. In
This monograph offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. These ideas are then applied principally to a rigorous treatment of some fundamental mod
This monograph offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. These ideas are then applied principally to a rigorous treatment of some fundamental mod
<p>This monograph offers a state-of-the-art mathematical account of functional integration methods in the context of self-adjoint operators and semigroups using the concepts and tools of modern stochastic analysis. These ideas are then applied principally to a rigorous treatment of some fundamental