[CvGmt News] CVGMT: weekly bulletin

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Subject: CVGMT weekly bulletin

Weekly bulletin of http://cvgmt.sns.it/

--- Summary ---

* New papers by: Sire, Zwicknagl, Goldman, Ferrari, Brasco, Chambolle, Santambrogio, Pinamonti, Malusa, Crasta, Petrache, Novaga, Lemenant, Maury, Roudneff-Chupin
* Modified papers by: Vittone, Pock, Chambolle, Pinamonti, De Philippis, Morini, Savin, Manfredini, Figalli, Cremers, Masnou, Mondino, Serra Cassano, Citti, Fusco, Acerbi, Nardi, Le Donne, Schmidt, Novaga, Monti, Leonardi, Caselles

--- New Papers ---

* Crasta, Malusa: Existence and uniqueness of solutions for a boundary value problem arising from granular matter theory

* Ferrari, Pinamonti: Nonexistence results for semilinear equations in Carnot groups

* Chambolle, Goldman, Novaga: Fine properties of the subdifferential for a  class of one-homogeneous functionals

* Lemenant, Sire: Boundary regularity for the Poisson equation in reifenberg-flat domains

* Brasco, Petrache: A continuous model of transportation revisited

* Goldman, Zwicknagl: Scaling law and reduced models for epitaxially strained crystalline films

* Maury, Roudneff-Chupin, Santambrogio: Congestion-driven dendritic growth

--- Modified Papers ---

* Acerbi, Fusco, Morini: Minimality via second variation for a nonlocal isoperimetric problem

* Masnou, Nardi: A coarea-type formula for the relaxation of a generalized elastica functional

* Masnou, Nardi: Gradient Young measures, varifolds, and a generalized Willmore functional

* Mondino: Existence of Integral  m-Varifolds minimizing $\int |A|^p$ and $\int |H|^p$, p>m, in Riemannian Manifolds

* Citti, Manfredini, Pinamonti, Serra Cassano: $C^{\infty}$ approximation for intrinsic Lipschitz functions in the Heisenberg group

* De Philippis, Figalli, Savin: A note on interior $W^{2,1+ \varepsilon}$ estimates for the Monge-Amp?re equation

* Schmidt: ${\rm W}^{2,1+\varepsilon}$ estimates for the Monge-Amp?re equation

* Le Donne, Leonardi, Monti, Vittone: Extremal curves in nilpotent Lie groups

* Figalli: Sobolev regularity for the Monge-Amp?re equation, with application to the semigeostrophic equations

* De Philippis: Regularity of optimal transport maps and applications

* Caselles, Chambolle, Cremers, Novaga, Pock: An introduction to Total Variation for Image Analysis

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