The theory of non symmetric Dirichlet forms is generalized to the non abelian setting, also establishing the natural correspondences among Dirichlet forms, sub-Markovian semigroups and sub-Markovian resolvents within this context. Some results on the allowed functional calculus for closed derivations on Hilbert algebras are obtained. Examples of non symmetric Dirichlet forms given by derivations on Hilbert algebras are studied. © 1996 Academic Press, Inc.
Guido, D., Isola, T., Scarlatti, S. (1996). Non-symmetric Dirichlet forms on semifinite von Neumann algebras. JOURNAL OF FUNCTIONAL ANALYSIS, 135(1), 50-75 [10.1006/jfan.1996.0003].
Non-symmetric Dirichlet forms on semifinite von Neumann algebras
GUIDO, DANIELE;ISOLA, TOMMASO;SCARLATTI, SERGIO
1996-01-01
Abstract
The theory of non symmetric Dirichlet forms is generalized to the non abelian setting, also establishing the natural correspondences among Dirichlet forms, sub-Markovian semigroups and sub-Markovian resolvents within this context. Some results on the allowed functional calculus for closed derivations on Hilbert algebras are obtained. Examples of non symmetric Dirichlet forms given by derivations on Hilbert algebras are studied. © 1996 Academic Press, Inc.File in questo prodotto:
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