In this note we establish some rigidity and stability results for Caffarelli's log-concave perturbation theorem. As an application we show that if a 1-log-concave measure has almost the same Poincaré constant as the Gaussian measure, then it almost splits off a Gaussian factor
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
4A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
International audienceChaining techniques show that if X is an isotropic log-concave random vector i...
In this note we establish some rigidity and stability results for Caffarelli's log-concave perturbat...
Abstract. A quantitative version of Pólya-Szego ̋ inequality is proven for log-concave functions in...
In 2003 Cordero-Erausquin, Fradelizi, and Maurey proved that the standard Gaussian measure satisfies...
We discuss situations where perturbing a probability measure on R n does not deteriorate its Poincar...
We discuss situations where perturbing a probability measure on R n does not deteriorate its Poincar...
A quantitative version of Polya-Szego inequality is proven for log-concave functions in the case of ...
in Lectures Notes in Mathematics, n°2116Chaining techniques show that if X is an isotropic log-conca...
The goal of this paper is to push forward the study of those properties of log-concave measures that...
The goal of this paper is to push forward the study of those properties of log-concave measures that...
International audienceThe goal of this paper is to push forward the study of those properties of log...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
4A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
International audienceChaining techniques show that if X is an isotropic log-concave random vector i...
In this note we establish some rigidity and stability results for Caffarelli's log-concave perturbat...
Abstract. A quantitative version of Pólya-Szego ̋ inequality is proven for log-concave functions in...
In 2003 Cordero-Erausquin, Fradelizi, and Maurey proved that the standard Gaussian measure satisfies...
We discuss situations where perturbing a probability measure on R n does not deteriorate its Poincar...
We discuss situations where perturbing a probability measure on R n does not deteriorate its Poincar...
A quantitative version of Polya-Szego inequality is proven for log-concave functions in the case of ...
in Lectures Notes in Mathematics, n°2116Chaining techniques show that if X is an isotropic log-conca...
The goal of this paper is to push forward the study of those properties of log-concave measures that...
The goal of this paper is to push forward the study of those properties of log-concave measures that...
International audienceThe goal of this paper is to push forward the study of those properties of log...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
4A quantitative version of Polya–Szego inequality is proven for log-concave functions in the case of...
International audienceChaining techniques show that if X is an isotropic log-concave random vector i...