Polymer measure: Varadhan's renormalization revisited
Bock W, Oliveira MJ, da Silva JL, Streit L (2015)
Reviews in Mathematical Physics 27(3): 1550009.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Bock, Wolfgang;
Oliveira, Maria Joao;
da Silva, Jose Luis;
Streit, LudwigUniBi
Einrichtung
Abstract / Bemerkung
Through chaos decomposition, we improve the Varadhan estimate for the rate of convergence of the centered approximate self-intersection local time of planar Brownian motion.
Stichworte
Varadhan renormalization;
self-intersection local time;
Edwards model;
white noise analysis
Erscheinungsjahr
2015
Zeitschriftentitel
Reviews in Mathematical Physics
Band
27
Ausgabe
3
Art.-Nr.
1550009
ISSN
0129-055X
Page URI
https://pub.uni-bielefeld.de/record/2758481
Zitieren
Bock W, Oliveira MJ, da Silva JL, Streit L. Polymer measure: Varadhan's renormalization revisited. Reviews in Mathematical Physics. 2015;27(3): 1550009.
Bock, W., Oliveira, M. J., da Silva, J. L., & Streit, L. (2015). Polymer measure: Varadhan's renormalization revisited. Reviews in Mathematical Physics, 27(3), 1550009. doi:10.1142/S0129055X15500099
Bock, Wolfgang, Oliveira, Maria Joao, da Silva, Jose Luis, and Streit, Ludwig. 2015. “Polymer measure: Varadhan's renormalization revisited”. Reviews in Mathematical Physics 27 (3): 1550009.
Bock, W., Oliveira, M. J., da Silva, J. L., and Streit, L. (2015). Polymer measure: Varadhan's renormalization revisited. Reviews in Mathematical Physics 27:1550009.
Bock, W., et al., 2015. Polymer measure: Varadhan's renormalization revisited. Reviews in Mathematical Physics, 27(3): 1550009.
W. Bock, et al., “Polymer measure: Varadhan's renormalization revisited”, Reviews in Mathematical Physics, vol. 27, 2015, : 1550009.
Bock, W., Oliveira, M.J., da Silva, J.L., Streit, L.: Polymer measure: Varadhan's renormalization revisited. Reviews in Mathematical Physics. 27, : 1550009 (2015).
Bock, Wolfgang, Oliveira, Maria Joao, da Silva, Jose Luis, and Streit, Ludwig. “Polymer measure: Varadhan's renormalization revisited”. Reviews in Mathematical Physics 27.3 (2015): 1550009.
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