35th seminar on probability (Q5931584)
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scientific article; zbMATH DE number 1591414
| Language | Label | Description | Also known as |
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| English | 35th seminar on probability |
scientific article; zbMATH DE number 1591414 |
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35th seminar on probability (English)
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25 April 2001
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The articles of this volume will be reviewed individually. The preceding seminar (34th, 2000) has been reviewed (see Zbl 0940.00007). Indexed articles: \textit{Nagasawa, Masao; Tanaka, Hiroshi}, The principle of variation for relativistic quantum particles, 1-27 [Zbl 0981.60100] \textit{Privault, Nicolas}, Quantum stochastic calculus for the uniform measure and Boolean convolution, 28-47 [Zbl 0981.81044] \textit{Phan, Anthony}, Asymmetric Azéma martingales. Elementary description and uniqueness, 48-86 [Zbl 0982.60035] \textit{Chao, Tsung-Ming; Chou, Ching-Sung}, Some remarks on the martingales satisfying the structure equation \([X,X]_t= t+\int_0^t \beta X_s- dX_s\), 87-97 [Zbl 0982.60033] \textit{Kurtz, David}, A characterization of bidimensional Azéma martingales of type II, 98-119 [Zbl 0984.60044] \textit{Kurtz, David; Phan, Anthony}, Correction of a paper by Attal and Émery on bidimensional Azéma martingales, 120-122 [Zbl 0984.60045] \textit{Émery, M.}, A discrete approach to the chaotic representation property, 123-138 [Zbl 0982.60031] \textit{Kabanov, Yuri; Stricker, Christophe}, On equivalent martingale measures with bounded densities, 139-148 [Zbl 0980.60073] \textit{Kabanov, Yuri; Stricker, Christophe}, A teachers' note on no-arbitrage criteria, 149-152 [Zbl 0982.60032] \textit{Fitzsimmons, P. J.}, Hermite martingales, 153-157 [Zbl 0979.60028] \textit{Kuchta, Małgorzata; Morayne, Michał; Solecki, Sławomir}, A martingale proof of the theorem by Jessen, Marcinkiewicz and Zygmund on strong differentiation of integrals, 158-161 [Zbl 0991.28001] \textit{Forzani, Liliana; Scotto, Roberto; Urbina, Wilfredo}, A simple proof of the \(L^p\) continuity of the higher order Riesz transforms with respect to the Gaussian measure \(\gamma_d\), 162-166 [Zbl 1006.47030] \textit{Ledoux, M.}, Logarithmic Sobolev inequalities for unbounded spin systems revisited, 167-194 [Zbl 0979.60096] \textit{Bass, Richard F.; Perkins, Edwin A.}, On the martingale problem for super-Brownian motion, 195-201 [Zbl 1002.60079] \textit{Barlow, Martin; Burdzy, Krzysztof; Kaspi, Haya; Mandelbaum, Avi}, Coalescence of skew Brownian motions, 202-205 [Zbl 0977.60074] \textit{Enriquez, N.; Franchi, J.; Le Jan, Y.}, Canonical lift and exit law of the fundamental diffusion associated with a Kleinian group, 206-219 [Zbl 0974.60067] \textit{Alibert, J. J.; Bahlali, K.}, Genericity in deterministic and stochastic differential equations, 220-240 [Zbl 0981.60062] \textit{Estrade, Anne; Pontier, Monique}, Backward stochastic differential equations in a Lie group, 241-259 [Zbl 0980.60085] \textit{Malric, M.}, Quotient filtrations of Brownian filtration, 260-264 [Zbl 0979.60070] \textit{Émery, M.; Schachermayer, W.}, On Vershik's standardness criterion and Tsirelson's notion of cosiness, 265-305 [Zbl 1001.60039] \textit{Coquet, François; Mémin, Jean; Słominski, Leszek}, On weak convergence of filtrations, 306-328 [Zbl 0987.60009] \textit{Eisenbaum, Nathalie}, Occupation times of Lévy processes as quadratic variations, 329-333 [Zbl 0974.60035] \textit{Chaumont, L.; Hobson, D. G.; Yor, M.}, Some consequences of the cyclic exchangeability property for exponential functionals of Lévy processes, 334-347 [Zbl 0982.60020] \textit{Cherny, A. S.}, Principal values of the integral functionals of Brownian motion: Existence, continuity and an extension of Itô's formula, 348-370 [Zbl 0977.60075] \textit{Rajeev, B.}, From Tanaka's formula to Itô's formula: Distributions, tensor products and local times, 371-389 [Zbl 0979.60030] \textit{Eisenbaum, Nathalie}, On Itô's formula of Föllmer and Protter, 390-395 [Zbl 0979.60071] \textit{Alili, Larbi; Matsumoto, Hiroyuki; Shiraishi, Tomoyuki}, On a triplet of exponential Brownian functionals, 396-415 [Zbl 0981.60080] \textit{Marchal, Philippe}, On a new Wiener-Hopf factorization by Alili and Doney, 416-420 [Zbl 0982.60039] \textit{Eisenbaum, Nathalie}, Are squared Bessel bridges infinitely divisible?, 421-424 [Zbl 0974.60068]
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Probability
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Seminar
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