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<h1>cvgmt weekly bulletin</h1>
<p><i>Weekly bulletin for <a href="http://cvgmt.sns.it">http://cvgmt.sns.it</a></i></p>
<h2>Summary</h2>
<p><b>Seminars by:</b> <a href='/seminar/732/'>De Lellis</a></p>
<p><b>New papers by:</b> <a href='/person/96/' >Lazzaroni</a>, <a >Warhurst</a>, <a href='/person/2340/' >La Manna</a>, <a >Zhang</a>, <a href='/person/71/' >Guarino Lo Bianco</a>, <a >Salort</a>, <a href='/person/141/' >Pinamonti</a>, <a href='/person/3405/' >Capolli </a>, <a href='/person/336/' >Velichkov</a>, <a href='/person/3091/' >Adamowicz</a>, <a href='/person/149/' >Alicandro</a>, <a href='/person/186/' >Figalli</a>, <a >Kijowski</a>, <a >Palombaro</a>, <a >Vecchi</a>, <a href='/person/3261/' >Maione</a></p>
<p><b>Modified papers by:</b> <a href='/person/2437/'>Pagliari</a>, <a >Chambolle</a>, <a >Solci</a>, <a href='/person/1810/'>Nardini</a>, <a >Prouff</a>, <a href='/person/26/'>Stepanov</a>, <a href='/person/1949/'>Comi</a>, <a >Mérigot</a>, <a href='/person/42/'>Morandotti</a>, <a href='/person/44/'>Braides</a>, <a href='/person/59/'>Colombo</a>, <a >Vecchi</a>, <a href='/person/3261/'>Maione</a>, <a href='/person/1859/'>Stra</a>, <a href='/person/965/'>Mondino</a>, <a >Kapovitch</a>, <a href='/person/201/'>Santambrogio</a>, <a >Salort</a>, <a href='/person/3405/'>Capolli </a>, <a href='/person/2808/'>Carbotti</a>, <a href='/person/1196/'>Pegon</a>, <a href='/person/1753/'>De Rosa</a>, <a href='/person/2906/'>Riva</a>, <a >Nodargi</a>, <a href='/person/1259/'>Trevisan</a>, <a href='/person/76/'>Marchese</a>, <a href='/person/119/'>Novaga</a>, <a href='/person/120/'>Solombrino</a>, <a >Leclerc</a></p>
<h2>Seminars next week</h2>
<h3>Wed 8 April 2020</h3><ul>
<li><p>
Camillo De Lellis (Institute for Advanced Study, Princeton, and University of Zuerich): <b><a href='/seminar/732/'>Flows of vector fields: classical and modern</a></b><br />
https://meet.google.com/uoi-ivsu-fae, 16:00<br /> </p>
<div style="font-size: smaller;"><p>Consider a (possibly time-dependent) vector field $v$ on the Euclidean space. The classical Cauchy-Lipschitz (also named Picard-Lindel\"of) Theorem states that, if the vector field $v$ is Lipschitz in space, for every initial datum $x$ there is a unique trajectory $\gamma$ starting at $x$ at time $0$ and solving the ODE $\dot{\gamma} (t) = v (t, \gamma (t))$. The theorem looses its validity as soon as $v$ is slightly less regular. However, if we bundle all trajectories into a global map allowing $x$ to vary, a celebrated theory put forward by DiPerna and Lions in the 80es show that there is a unique such flow under very reasonable conditions and for much less regular vector fields. A long-standing open question is whether this theory is the byproduct of a stronger classical result which ensures the uniqueness of trajectories for {\em almost every} initial datum. I will give a complete answer to the latter question and draw connections with partial differential equations, harmonic analysis, probability theory and Gromov's $h$-principle.</p>
</div> </li>
</ul>
<h2>New Papers</h2>
<p><b> Pinamonti, Adamowicz, Kijowski, Warhurst:</b> <a href='/paper/4621/'>Variational approach to the asymptotic mean-value property for the p-Laplacian on Carnot groups</a></p>
<p><b> Alicandro, Lazzaroni, Palombaro:</b> <a href='/paper/4622/'>Derivation of linear elasticity for a general class of atomistic energies</a></p>
<p><b> Guarino Lo Bianco, La Manna, Velichkov:</b> <a href='/paper/4623/'>A two-phase problem with Robin conditions on the free boundary</a></p>
<p><b> Capolli , Maione, Salort, Vecchi:</b> <a href='/paper/4624/'>On the Maz'ya-Shaposhnikova formula in Orlicz-Sobolev spaces on Carnot
groups</a></p>
<p><b> Zhang, Figalli:</b> <a href='/paper/4626/'>Strong stability for the Wulff inequality with a crystalline norm</a></p>
<h2>Modified Papers</h2>
<p><b> Braides, Solci:</b> <a href='/paper/2470/'>Asymptotic analysis of Lennard-Jones systems beyond the nearest-neighbour setting: a one-dimensional prototypical case</a></p>
<p><b> Stepanov, Trevisan:</b> <a href='/paper/3671/'>Towards geometric integration of rough differential forms</a></p>
<p><b> Riva, Nardini:</b> <a href='/paper/3947/'>Existence and uniqueness of dynamic evolutions for a one-dimensional debonding model with damping</a></p>
<p><b> Braides, Nodargi:</b> <a href='/paper/4303/'>Homogenization of cohesive fracture in masonry structures</a></p>
<p><b> Chambolle, Novaga, Pagliari:</b> <a href='/paper/4327/'>On the convergence rate of some nonlocal energies</a></p>
<p><b> Leclerc, Mérigot, Santambrogio, Stra:</b> <a href='/paper/4337/'>Lagrangian discretization of crowd motion and linear diffusion</a></p>
<p><b> Riva:</b> <a href='/paper/4339/'>On the approximation of quasistatic evolutions for the debonding of a thin film via vanishing inertia and viscosity</a></p>
<p><b> Morandotti, Solombrino:</b> <a href='/paper/4362/'>Mean-field analysis of multi-population dynamics with label switching</a></p>
<p><b> Kapovitch, Mondino:</b> <a href='/paper/4365/'>On the topology and the boundary of $N$-dimensional $RCD(K,N)$ spaces</a></p>
<p><b> Capolli , Maione, Salort, Vecchi:</b> <a href='/paper/4546/'>Asymptotic behaviours in Fractional Orlicz-Sobolev spaces on Carnot groups</a></p>
<p><b> Maione, Vecchi:</b> <a href='/paper/4547/'>Integral representation of local left--invariant functionals in Carnot groups</a></p>
<p><b> Colombo, De Rosa, Marchese, Pegon, Prouff:</b> <a href='/paper/4609/'>Stability of optimal traffic plans in the irrigation problem</a></p>
<p><b> Carbotti, Comi:</b> <a href='/paper/4616/'>A note on Riemann-Liouville fractional Sobolev spaces</a></p>
<p><b> Chambolle, Novaga:</b> <a href='/paper/4620/'>Anisotropic and crystalline mean curvature flow of mean-convex sets</a></p>
<h2>Open Positions</h2>
<p><a href="/position/465/">Postdoc at University of Hradec Králové</a> (deadline: Thu 16 April 2020)</p>
<p><b>(new)</b> <a href="/position/473/">Phd position in Vienna</a> (deadline: Mon 20 April 2020)</p>
<p><a href="/position/471/">Five PhD position at Roma Tor Vergata University</a> (deadline: Thu 30 April 2020)</p>
<p><a href="/position/472/">REWIRE Postdoc fellowship at the University of Vienna</a> (deadline: Thu 30 April 2020)</p>
<p><a href="/position/458/">PhD student positions at Imperial College London</a> (deadline: Fri 15 January 2021)</p>
<p><a href="/position/469/">Recruitment of the Nanjing Center for Applied Mathematics（NCAM） Nanjing, China</a> (deadline: Thu 11 February 2021)</p>
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