"Introduction to the Theory of Dirichlet Forms" - Information and Links:

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The cover of “Introduction to the Theory of Dirichlet Forms” - Open Library.

"Introduction to the Theory of Dirichlet Forms" is published by Brand: Springer in Nov 19, 1992 - Berlin, Heidelberg and it has 224 pages.


“Introduction to the Theory of Dirichlet Forms” Metadata:

  • Title: ➤  Introduction to the Theory of Dirichlet Forms
  • Author:
  • Number of Pages: 224
  • Publisher: Brand: Springer
  • Publish Date:
  • Publish Location: Berlin, Heidelberg

“Introduction to the Theory of Dirichlet Forms” Subjects and Themes:

Edition Specifications:

  • Format: paperback

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"Introduction to the Theory of Dirichlet Forms" Description:

The Open Library:

The purpose of this book is to give a streamlined introduction to the theoryof (not necessarily symmetric) Dirichlet forms on general state spaces. It includes both the analytic and probabilistic components of the theory. Asubstantial part of the book is designed for a one-year graduate course: it provides a framework which covers both the well-studied "classical" theory of regular Dirichlet forms on locally compact state spaces and all recent extensions to infinite-dimensional state spaces. Among other things it contains a complete proof of an analytic characterization of the class of Dirichlet forms which are associated with right continuous strong Markov processes, i.e., those having a probabilistic counterpart. This solves a long-standing open problem of the theory. Finally, a general regularization method is developedwhich makes it possible to transfer all results known in the classical locally compact regular case to this (in the above sense) most general classof Dirichlet forms.

Open Data:

The purpose of this book is to give a streamlined introduction to the theoryof (not necessarily symmetric) Dirichlet forms on general state spaces. It includes both the analytic and probabilistic components of the theory. Asubstantial part of the book is designed for a one-year graduate course: it provides a framework which covers both the well-studied "classical" theory of regular Dirichlet forms on locally compact state spaces and all recent extensions to infinite-dimensional state spaces. Among other things it contains a complete proof of an analytic characterization of the class of Dirichlet forms which are associated with right continuous strong Markov processes, i.e., those having a probabilistic counterpart. This solves a long-standing open problem of the theory. Finally, a general regularization method is developedwhich makes it possible to transfer all results known in the classical locally compact regular case to this (in the above sense) most general classof Dirichlet forms

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