Add to ORKGThis paper focuses on the Brascamp-Lieb inequality and its applications in analysis, fractal geometry, computer science, and more. It provides a beginner-level introduction to the Brascamp-Lieb inequality alongside re- lated inequalities in analysis and explores specific cases of extremizable, simple, and equivalent Brascamp-Lieb data. Connections to computer sci- ence and geometric measure theory are introduced and explained. Finally, the Brascamp-Lieb constant is calculated for a chosen family of linear maps
International audienceWe continue our investigation of the intertwining relations for Markov semigro...
Adapting Borell’s proof of Ehrhard’s inequality for general sets, we provide a semi-group approach t...
We prove a range of Lp bounds for singular Brascamp-Lieb forms with cubical structure. We pass throu...
summary:We discuss recent progress on issues surrounding the Brascamp–Lieb inequalities
We consider two non-convex formulations for computing the optimal constant in the Brascamp-Lieb ineq...
Broadly speaking, this thesis investigates mathematical questions motivated by computer science. Th...
International audienceWe prove a reverse form of the multidimensional Brascamp-Lieb inequality. Our ...
"Stochastic Analysis on Large Scale Interacting Systems". October 26～29, 2015. edited by Ryoki Fukus...
We give a short proof of the Brascamp-Lieb theorem, which asserts that a certain general form of You...
We study two geometric inequalities in harmonic analysis.In the first part we study the Brascamp-Lie...
Brascamp-Lieb inequalities have been important in analysis, mathematical physics and neighboring are...
We prove a singular Brascamp–Lieb inequality, stated in Theorem 1, with a large group of involutive ...
Abstract. We find all optimisers for the Brascamp–Lieb inequality, thus completing the problem which...
© 2018 Aditya Bhaskara and Srivatsan Kumar. We consider two non-convex formulations for computing th...
The works of Bennett, Carbery, Christ, Tao and of Valdimarsson have clarified when equality holds in...
International audienceWe continue our investigation of the intertwining relations for Markov semigro...
Adapting Borell’s proof of Ehrhard’s inequality for general sets, we provide a semi-group approach t...
We prove a range of Lp bounds for singular Brascamp-Lieb forms with cubical structure. We pass throu...
summary:We discuss recent progress on issues surrounding the Brascamp–Lieb inequalities
We consider two non-convex formulations for computing the optimal constant in the Brascamp-Lieb ineq...
Broadly speaking, this thesis investigates mathematical questions motivated by computer science. Th...
International audienceWe prove a reverse form of the multidimensional Brascamp-Lieb inequality. Our ...
"Stochastic Analysis on Large Scale Interacting Systems". October 26～29, 2015. edited by Ryoki Fukus...
We give a short proof of the Brascamp-Lieb theorem, which asserts that a certain general form of You...
We study two geometric inequalities in harmonic analysis.In the first part we study the Brascamp-Lie...
Brascamp-Lieb inequalities have been important in analysis, mathematical physics and neighboring are...
We prove a singular Brascamp–Lieb inequality, stated in Theorem 1, with a large group of involutive ...
Abstract. We find all optimisers for the Brascamp–Lieb inequality, thus completing the problem which...
© 2018 Aditya Bhaskara and Srivatsan Kumar. We consider two non-convex formulations for computing th...
The works of Bennett, Carbery, Christ, Tao and of Valdimarsson have clarified when equality holds in...
International audienceWe continue our investigation of the intertwining relations for Markov semigro...
Adapting Borell’s proof of Ehrhard’s inequality for general sets, we provide a semi-group approach t...
We prove a range of Lp bounds for singular Brascamp-Lieb forms with cubical structure. We pass throu...