Matchings and the variance of Lipschitz functions

Franck Barthe; Neil O'Connell

Displaying similar documents to “Matchings and the variance of Lipschitz functions”

Large deviations for independent random variables – Application to Erdös-Renyi’s functional law of large numbers

Jamal Najim (2005)

ESAIM: Probability and Statistics

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A Large Deviation Principle (LDP) is proved for the family $\frac{1}{n} \sum_{1}^{n} 𝐟 (x_{i}^{n}) \cdot Z_{i}^{n}$ where the deterministic probability measure $\frac{1}{n} \sum_{1}^{n} δ_{x_{i}^{n}}$ converges weakly to a probability measure $R$ and ${(Z_{i}^{n})}_{i \in ℕ}$ are $ℝ^{d}$ -valued independent random variables whose distribution depends on $x_{i}^{n}$ and satisfies the following exponential moments condition: $sup_{i, n} 𝔼 e^{α^{*} | Z_{i}^{n} |} < + \infty forsome 0 < α^{*} < + \infty .$ In this context, the identification of the rate function is non-trivial due to the absence of equidistribution. We rely on fine convex analysis to address this issue. Among...

An error estimate for the parabolic approximation of multidimensional scalar conservation laws with boundary conditions

J. Droniou, C. Imbert, J. Vovelle (2004)

Annales de l'I.H.P. Analyse non linéaire

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A Cramér type theorem for weighted random variables.

Najim, Jamal (2002)

Electronic Journal of Probability [electronic only]

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Lower bounds for Schrödinger equations

Charles Fefferman, D. H. Phong (1982)

Journées équations aux dérivées partielles

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Large deviations for the empirical measures of reflecting Brownian motion and related constrained processes in $ℝ_{+}$ .

Budhiraja, Amarjit, Dupuis, Paul (2003)

Electronic Journal of Probability [electronic only]

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Gaussian limits for random geometric measures.

Penrose, Mathew D. (2007)

Electronic Journal of Probability [electronic only]

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A note on Ostrowski's inequality.

Florea, Aurelia, Niculescu, Constantin P. (2005)

Journal of Inequalities and Applications [electronic only]

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A characterization of gradient Young-concentration measures generated by solutions of Dirichlet-type problems with large sources

Gisella Croce, Catherine Lacour, Gérard Michaille (2009)

ESAIM: Control, Optimisation and Calculus of Variations

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We show how to capture the gradient concentration of the solutions of Dirichlet-type problems subjected to large sources of order $\frac{1}{\sqrt{ε}}$ concentrated on an $ε$ -neighborhood of a hypersurface of the domain. To this end we define the gradient Young-concentration measures generated by sequences of finite energy and establish a very simple characterization of these measures.

Global boundedness, interior gradient estimates, and boundary regularity for the mean curvature equation with boundary conditions.

Liang, Fei-Tsen (2004)

International Journal of Mathematics and Mathematical Sciences

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