Convex Analysis and Duality Methods

Author:

Bouchitté G.

Publisher

Elsevier

Reference15 articles.

1. The calibration method for the Mumford–Shah functional and free-discontinuity problems;Alberti;Calculus of Variations and Partial Differential Equations,2003

2. Lecture notes on optimal transport problems;Ambrosio,2003

3. Convex Analysis and Nonlinear Optimization. Theory and Examples;Borwein,2000

4. Characterization of optimal shapes and masses through Monge–Kantorovich equations;Bouchitté;Journal of the European Mathematical Society,2001

5. A p-Laplacian approximation for some mass optimization problems;Bouchitté;Journal of Optimization Theory and Applications,2003

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1. Relaxed many-body optimal transport and related asymptotics;Advances in Calculus of Variations;2023-10-27

2. Mass Optimization Problem with Convex Cost;SIAM Journal on Mathematical Analysis;2023-10-05

3. Optimal Design Versus Maximal Monge–Kantorovich Metrics;Archive for Rational Mechanics and Analysis;2022-01-18

4. A Duality Theory for Non-convex Problems in the Calculus of Variations;Archive for Rational Mechanics and Analysis;2018-02-01

5. Sensitivity of the Compliance and of the Wasserstein Distance with Respect to a Varying Source;Applied Mathematics & Optimization;2017-11-11

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