Regularity of optimal transport maps and applications.pdf

Regularity of optimal transport maps and applications PDF

Guido De Philippis

Sfortunatamente, oggi, domenica, 26 agosto 2020, la descrizione del libro Regularity of optimal transport maps and applications non è disponibile su sito web. Ci scusiamo.

We prove that, in the optimal transportation problem with general costs and positive continuous densities, the potential function is always of class W l o c 2, p for any p ≥ 1 outside of a closed singular set of measure zero. We also establish global W 2, p estimates when the cost is a small perturbation of the quadratic cost. The latter result is new even when the cost is exactly the Guido De Philippis 5 - Fractional perimeter Gamma converges to the De Giorgi perimeter. Two Days on Nonlocal Operators and Applica-tions. Parma, October 2012 - Partial regularity of optimal transport maps. ERC Workshop on Optimal Transportation and Applications. Pisa, November 2012

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Regularity of optimal transport maps and applications.pdf

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Sofi Voighua

Regularity of optima transport maps and applications. Add to your list(s) Download to your calendar using vCal. Guido De Philippis (University of Zurich) Wednesday 05 February 2014, 13:00-13:45; CMS, MR12. If you have a question about this talk, please contact HoD …

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Mattio Mazio

... on the cost function so that the map solution of Monge's optimal transportation ... have non-negative sectional curvature everywhere, the optimal transport map ...

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Noels Schulzzi

21 Feb 2013 ... 1.3 Regularity of optimal transport map: obstructions. In this section we consider a Riemannian manifold M of dimension n. Caffarelli's ... 19 Mar 2015 ... The regularity theory of optimal transport map with quadratic cost c ( x ... of X. As an application we show that optimal transport maps between ...

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Jason Statham

In this thesis, we study the regularity of optimal transport maps and its applications to the semi-geostrophic system. The first two chapters survey the known theory, in particular there is a self-contained proof of Brenier’ theorem on existence of optimal transport maps and of Caffarelli’s Theorem on Holder continuity of optimal maps.

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Jessica Kolhmann

springer, In this thesis, we study the regularity of optimal transport maps and its applications to the semi-geostrophic system. The first two chapters survey the known theory, in particular there is a self-contained proof of Brenier’ theorem on existence of optimal transport maps and of Caffarelli’s Theorem on Holder continuity of optimal maps.