论文信息 - The Ehrhard inequality - 字舞流文

The Ehrhard inequality

We prove Ehrhard's inequality for all Borel sets. To cite this article: C. Borell, C. R. Acad. Sci. Paris, Ser. I 337 (2003).

C. Borell | Christer Borell

[1] Nicholas J. Korevaar. Convex solutions to nonlinear elliptic and parabolic boundary value problems , 1981 .

[2] A. Ehrhard. Symétrisation dans l'espace de Gauss. , 1983 .

[3] R. Latala. On some inequalities for Gaussian measures , 2003, math/0304343.

[4] C. Borell. Convex measures on locally convex spaces , 1974 .

[5] R. Latala. A note on the Ehrhard inequality , 1996 .

[6] B. Kawohl,et al. Log-concavity in some parabolic problems , 1999 .

[7] M. Talagrand,et al. Probability in Banach spaces , 1991 .

[8] Ioannis Karatzas,et al. Brownian Motion and Stochastic Calculus , 1987 .