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<h1>CVGMT Weekly Bulletin</h1>
<h2>Summary</h2>
<p><b>Seminars by:</b> <a href='/seminar/448/'>Ambrosio</a></p>
<p><b>Modified papers by:</b> <a href='/person/962/'>Nayam</a>, <a href='/person/201/'>Santambrogio</a>, <a href='/person/1099/'>De Luca</a>, <a href='/person/47/'>Bellettini</a>, <a href='/person/245/'>Focardi</a>, <a >Spadaro</a>, <a href='/person/119/'>Novaga</a>, <a href='/person/85/'>Gelli</a></p>
<p><b>Open positions:</b> <a href='/position/129/'>Tenure Track Assistant Professorships at University of Cincinnati</a>; <a href='/position/127/'>Postdoctoral positions in the PDE group at the Technical University Dresden</a>; <a href='/position/128/'>PhD position in the PDE group at the Technical University Dresden</a>; <a href='/position/125/'>Premio di studio "Benedetto SCIARRA" – (anni 2013 e 2014)</a>; <a href='/position/123/'>Postodoctoral positions at Carnegie Mellon University</a></p>
<h2>Seminars next week</h2>
<p><i>Wednesday 3 dec 2014</i></p>
<p>
time: 17:30<br /> Sala Seminari (Dipartimento di Matematica)<br/>
<b><a href='/seminar/448/'>Characterizations of sets of finite perimeter: old and recent results</a></b><br />
Luigi Ambrosio (SNS Pisa)<br />
<b>Abstract.</b> <p>In my lecture I will illustrate a recent work (in collaboration with J.Bourgain, H.Brezis, A.Figalli) on the characterization of the perimeter and of sets of finite perimeter in terms of a $BMO$-like seminorm, solving positively a question raised in a earlier and recent work of H.Brezis, J.Bourgain and P.Mironescu. I will more generally compare this with other distributional and non-distributional criteria for the finiteness of perimeter.</p>
<br />
<h2>Modified Papers</h2>
<p><b> Santambrogio:</b> <a href='/paper/832/'>Introduction to Optimal Transport Theory </a></p>
<p><b> Santambrogio:</b> <a href='/paper/850/'>Models and applications of Optimal Transport in Economics, Traffic and Urban Planning</a></p>
<p><b> De Luca:</b> <a href='/paper/2297/'>Gamma-convergence analysis for discrete topological singularities: the anisotropic triangular lattice and the long range interaction energy</a></p>
<p><b> Focardi, Gelli, Spadaro:</b> <a href='/paper/2149/'>Monotonicity formulas for obstacle problems with Lipschitz coefficients</a></p>
<p><b> Bellettini, Nayam, Novaga:</b> <a href='/paper/2209/'>$\Gamma$-type estimates for the one-dimensional Allen-Cahn's action</a></p>
<h2>Open Positions</h2>
<p> <a href="/position/129/">Tenure Track Assistant Professorships at University of Cincinnati</a> (deadline: 10 Dec 2014) </p>
<p> <a href="/position/127/">Postdoctoral positions in the PDE group at the Technical University Dresden</a> (deadline: 12 Dec 2014) </p>
<p> <a href="/position/128/">PhD position in the PDE group at the Technical University Dresden</a> (deadline: 12 Dec 2014) </p>
<p> <a href="/position/125/">Premio di studio "Benedetto SCIARRA" – (anni 2013 e 2014)</a> (deadline: 31 Dec 2014) </p>
<p> <a href="/position/123/">Postodoctoral positions at Carnegie Mellon University</a> (deadline: 1 Jan 2015) </p>
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