Jan A. van Casteren – författare
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5 produkter
Stochastic Spectral Theory for Selfadjoint Feller Operators
A Functional Integration Approach
Av Jan A. van Casteren, Michael Demuth
E-bok, 2012
1459 kr
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A beautiful interplay between probability theory (Markov processes, martingale theory) on the one hand and operator and spectral theory on the other yields a uniform treatment of several kinds of Hamiltonians such as the Laplace operator, relativistic Hamiltonian, Laplace-Beltrami operator, and …
Stochastic Spectral Theory for Selfadjoint Feller Operators
A Functional Integration Approach
Av Michael Demuth, Jan A. van Casteren
Häftad, 2012
1094 kr
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A beautiful interplay between probability theory (Markov processes, martingale theory) on the one hand and operator and spectral theory on the other yields a uniform treatment of several kinds of Hamiltonians such as the Laplace operator, relativistic Hamiltonian, Laplace-Beltrami operator, and …
Stochastic Spectral Theory for Selfadjoint Feller Operators
A Functional Integration Approach
Av Michael Demuth, Jan A. van Casteren
Inbunden, 2000
1098 kr
Lägg i varukorg
A beautiful interplay between probability theory (Markov processes, martingale theory) on the one hand and operator and spectral theory on the other yields a uniform treatment of several kinds of Hamiltonians such as the Laplace operator, relativistic Hamiltonian, Laplace-Beltrami operator, and …
MARKOV PROCESSES, FELLER SEMIGROUPS AND EVOLUTION EQUATIONS
Inbunden, 2010
4061 kr
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The book provides a systemic treatment of time-dependent strong Markov processes with values in a Polish space. It describes its generators and the link with stochastic differential equations in infinite dimensions. In a unifying way, where the square gradient operator is employed, new results for …
NON-AUTONOMOUS KATO CLASSES AND FEYNMAN-KAC PROPAGATORS
Av Archil Gulisashvili, Jan A van Casteren
Inbunden, 2006
2019 kr
Tillfälligt slut
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 …
