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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/788/'>Vittone</a></p>
<p><b>New papers by:</b> <a href='/person/3136/' >Di Fratta</a>, <a >Hounkpe</a>, <a >Schulz</a>, <a href='/person/3365/' >De Nitti</a>, <a href='/person/166/' >Morini</a>, <a href='/person/3823/' >Violo</a>, <a href='/person/3129/' >Elshorbagy</a>, <a href='/person/55/' >Fiorenza</a>, <a href='/person/1400/' >Scala</a>, <a href='/person/217/' >Fusco</a>, <a href='/person/47/' >Bellettini</a></p>
<p><b>Modified papers by:</b> <a href='/person/544/'>Cesaroni</a>, <a href='/person/1/'>Tortorelli</a>, <a >Kröner</a>, <a href='/person/2437/'>Pagliari</a>, <a href='/person/1217/'>Scilla</a>, <a href='/person/2599/'>Mazari</a>, <a href='/person/3338/'>D'Elia</a>, <a >Pozzi</a>, <a href='/person/44/'>Braides</a>, <a href='/person/117/'>Paolini</a>, <a href='/person/119/'>Novaga</a>, <a href='/person/120/'>Solombrino</a>, <a href='/person/3321/'>Ghinassi</a>, <a href='/person/58/'>De Lellis</a>, <a href='/person/123/'>Chiadò Piat</a>, <a href='/person/245/'>Focardi</a></p>
<h2>Seminars next week</h2>
<h3>Tue 9 March 2021</h3><ul>
<li><p>
Please write to Andrea.pinamonti@unitn.it or to Andrea.marchese@unitn.it if you want to attend the seminar.<br /> Davide Vittone (Dip. Matematica, Univ. di Padova): <b><a href='/seminar/788/'>Differentiability of intrinsic Lipschitz graphs in Carnot groups</a></b><br />
Zoom seminar, 14:30<br /> </p>
<div style="font-size: smaller;"><p>Submanifolds with intrinsic Lipschitz regularity in sub-Riemannian Carnot groups can be introduced using the theory of intrinsic Lipschitz graphs started by B. Franchi, R. Serapioni and F. Serra Cassano almost 15 years ago. One of the main related questions concerns a Rademacher-type theorem (i.e., almost everywhere existence of a tangent plane) for such graphs: in this talk I will discuss a recent positive solution to the problem in Heisenberg groups. The proof uses the language of currents in Heisenberg groups (in particular, a version of the celebrated Constancy Theorem) and a number of complementary results such as extension and smooth approximation theorems for intrinsic Lipschitz graphs. I will also show a recent example (joint with A. Julia and S. Nicolussi Golo) of an intrinsic Lipschitz graph in a Carnot group that is nowhere intrinsically differentiable. The talk will be kept at an introductory level</p>
</div> </li>
</ul>
<h2>New Papers</h2>
<p><b> Violo:</b> <a href='/paper/5051/'>A remark on two notions of flatness for sets in the Euclidean space</a></p>
<p><b> Di Fratta, Fiorenza:</b> <a href='/paper/5052/'>A unified divergent approach to Hardy-Poincaré inequalities in classical and variable Sobolev Spaces</a></p>
<p><b> De Nitti, Hounkpe, Schulz:</b> <a href='/paper/5053/'>On Liouville-type theorems for the 2D stationary MHD equations</a></p>
<p><b> Fusco, Morini:</b> <a href='/paper/5054/'>Total positive curvature and the equality case in the relative isoperimetric inequality outside convex domains</a></p>
<p><b> Bellettini, Elshorbagy, Scala:</b> <a href='/paper/5055/'>The $L^1$-relaxed area of the graph of the vortex map</a></p>
<h2>Modified Papers</h2>
<p><b> Cesaroni, Pagliari:</b> <a href='/paper/4088/'>Convergence of nonlocal geometric flows to anisotropic mean curvature motion</a></p>
<p><b> Paolini, Tortorelli:</b> <a href='/paper/4089/'>The quadruple planar bubble enclosing equal areas is symmetric</a></p>
<p><b> Scilla, Solombrino:</b> <a href='/paper/4732/'>Non-local approximation of the Griffith functional</a></p>
<p><b> Braides, Chiadò Piat, D'Elia:</b> <a href='/paper/4735/'>An extension theorem from connected sets and homogenization of non-local functionals</a></p>
<p><b> De Lellis, Focardi, Ghinassi:</b> <a href='/paper/4849/'>Endpoint regularity for 2d Mumford-Shah minimizers: On a theorem of Andersson and Mikayelyan</a></p>
<p><b> Kröner, Novaga, Pozzi:</b> <a href='/paper/4937/'>Anisotropic curvature flow of immersed networks</a></p>
<p><b> Mazari:</b> <a href='/paper/5029/'>Quantitative estimates for parabolic optimal control problems under L∞ and L1 constraints in the ball: Quantifying parabolic isoperimetric inequalities</a></p>
<h2>Open Positions</h2>
<p><b>(new)</b> <a href="/position/555/">PhD position, Marie Curie Network TraDE-Opt, University of Graz</a> (deadline: Wed 17 March 2021)</p>
<p><a href="/position/552/">Post-doc at the University of Firenze</a> (deadline: Tue 30 March 2021)</p>
<p><b>(new)</b> <a href="/position/554/">5-10 Postdoctoral and 1-2 Ph.D. student positions at Jyväskylä</a> (deadline: Wed 31 March 2021)</p>
<p><b>(new)</b> <a href="/position/556/">2-years postdoc position in Analysis at Bocconi University, Milan</a> (deadline: Wed 31 March 2021)</p>
<p><b>(new)</b> <a href="/position/557/">PhD position in spectral theory of differential operators, Oldenburg</a> (deadline: Fri 7 May 2021)</p>
<p><a href="/position/551/">Recruitment of Shing-Tung Yau Center of Southeast University (SEU-Yau Center) Nanjing, China</a> (deadline: Fri 11 February 2022)</p>
<p><a href="/position/469/">Recruitment of the Nanjing Center for Applied Mathematics（NCAM） Nanjing, China</a> (deadline: Fri 11 February 2022)</p>
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