Multiple intersection local times in terms of white noise

Mendonca S, Streit L (2001)
INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS 4(4): 533-543.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Mendonca, S; Streit, LudwigUniBi
Abstract / Bemerkung
We show how multiple intersections of Brownian motion can be expressed in terms of generalized white noise functionals. We also calculate the kernels of their chaos expansions and discuss their L-2 properties.
Erscheinungsjahr
2001
Zeitschriftentitel
INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS
Band
4
Ausgabe
4
Seite(n)
533-543
ISSN
0219-0257
Page URI
https://pub.uni-bielefeld.de/record/1615489

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Mendonca S, Streit L. Multiple intersection local times in terms of white noise. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS. 2001;4(4):533-543.
Mendonca, S., & Streit, L. (2001). Multiple intersection local times in terms of white noise. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, 4(4), 533-543. https://doi.org/10.1142/S0219025701000589
Mendonca, S, and Streit, Ludwig. 2001. “Multiple intersection local times in terms of white noise”. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS 4 (4): 533-543.
Mendonca, S., and Streit, L. (2001). Multiple intersection local times in terms of white noise. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS 4, 533-543.
Mendonca, S., & Streit, L., 2001. Multiple intersection local times in terms of white noise. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, 4(4), p 533-543.
S. Mendonca and L. Streit, “Multiple intersection local times in terms of white noise”, INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS, vol. 4, 2001, pp. 533-543.
Mendonca, S., Streit, L.: Multiple intersection local times in terms of white noise. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS. 4, 533-543 (2001).
Mendonca, S, and Streit, Ludwig. “Multiple intersection local times in terms of white noise”. INFINITE DIMENSIONAL ANALYSIS QUANTUM PROBABILITY AND RELATED TOPICS 4.4 (2001): 533-543.
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