Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces

Beznea L, Boboc N, Röckner M (2006)
Potential Analysis 25(3): 269-282.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Beznea, Lucian; Boboc, Nicu; Röckner, MichaelUniBi
Abstract / Bemerkung
We prove that for any semi-Dirichlet form (epsilon, D(epsilon)) on a measurable Lusin space E there exists a Lusin topology with the given sigma-algebra as the Borel sigma-algebra so that (epsilon, D(epsilon)) becomes quasi-regular. However one has to enlarge E by a zero set. More generally a corresponding result for arbitrary L-p-resolvents is proven.
Stichworte
semi-Dirichlet form; quasi-regularity; right process; L-p-resolvent
Erscheinungsjahr
2006
Zeitschriftentitel
Potential Analysis
Band
25
Ausgabe
3
Seite(n)
269-282
ISSN
0926-2601
Page URI
https://pub.uni-bielefeld.de/record/1597497

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Beznea L, Boboc N, Röckner M. Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces. Potential Analysis. 2006;25(3):269-282.
Beznea, L., Boboc, N., & Röckner, M. (2006). Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces. Potential Analysis, 25(3), 269-282. https://doi.org/10.1007/s11118-006-9016-2
Beznea, L., Boboc, N., and Röckner, M. (2006). Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces. Potential Analysis 25, 269-282.
Beznea, L., Boboc, N., & Röckner, M., 2006. Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces. Potential Analysis, 25(3), p 269-282.
L. Beznea, N. Boboc, and M. Röckner, “Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces”, Potential Analysis, vol. 25, 2006, pp. 269-282.
Beznea, L., Boboc, N., Röckner, M.: Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces. Potential Analysis. 25, 269-282 (2006).
Beznea, Lucian, Boboc, Nicu, and Röckner, Michael. “Quasi-regular Dirichlet forms and L-p-resolvents on measurable spaces”. Potential Analysis 25.3 (2006): 269-282.

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