[CvGmt News] [cvgmt] weekly bulletin

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Fri Dec 31 12:00:02 CET 2021


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


--- Summary ---


* New papers by: Onoue, Spadaro, Verdera,  Górny, Nobili, Michelat, Morini, Albritton, Janisch, Mora, Kwon, Giri, Mucci, De Lellis, Colombo, Scardia, Merlo, Mondino, Ponsiglione, Julin, Marchese, Gigli, Mateu, Rondi, Novaga, Dweik, Bruè



* Modified papers by: Dweik, Alberti, Mariano, Saracco, Trevisan, Dipierro, Bruè, Semola, Onoue, Kruzik, Ftouhi, Valdinoci, Mucci, Stepanov, Pasqualetto






--- New Papers ---

*  Górny, Dweik: Optimal transport approach to sobolev regularity of solutions to the weighted least gradient problem

* Michelat, Mondino: Quantization of the Willmore Energy in Riemannian Manifolds

* Julin, Morini, Ponsiglione, Spadaro: The Asymptotics of the Area-Preserving Mean Curvature and the Mullins-Sekerka Flow in Two Dimensions

* Gigli, Nobili: A first-order condition for the independence on $p$ of weak gradients

* Mateu, Mora, Rondi, Scardia, Verdera: Stability of ellipsoids as the energy minimisers of perturbed Coulomb energies

* Novaga, Onoue: Existence of minimizers for a generalized liquid drop model with fractional perimeter

* Albritton, Bruè, Colombo, De Lellis, Giri, Janisch, Kwon: Instability and nonuniqueness for the 2d Euler equations in vorticity form, after M. Vishik

* Albritton, Bruè, Colombo: Non-uniqueness of Leray solutions of the forced Navier-Stokes equations

* Mucci: The relaxed energy of fractional Sobolev maps with values into the circle

* Marchese, Merlo: Characterization of rectifiability via Lusin type approximation



--- Modified Papers ---

* Bruè, Pasqualetto, Semola: Rectifiability of the reduced boundary for sets of finite perimeter over RCD(K,N) spaces

* Alberti, Stepanov, Trevisan: Integration of nonsmooth $\boldsymbol{2}$-forms: from Young to   Itô and Stratonovich

* Mucci, Saracco: Weak curvatures of irregular curves in high dimension Euclidean spaces

* Dipierro, Onoue, Valdinoci: (Dis)connectedness of nonlocal minimal surfaces in a cylinder and a stickiness property

* Kruzik, Mariano, Mucci: Crack occurrence in bodies with gradient polyconvex energies

* Ftouhi: Where to place a spherical obstacle so as to maximize the  first Steklov eigenvalue ?

* Dweik: Regularity of the transport density in the optimal transport problem with Riemannian cost



--- Open Positions ---

* Open position (2-year postdoc or 3-year doc) in PDEs (deadline: Fri 31 December 2021)
  http://cvgmt.sns.it/position/622/




* Reader/Chair in Partial Differential Equations and Analysis at Imperial College London (deadline: Tue 4 January 2022)
  http://cvgmt.sns.it/position/615/




* (NEW) Accademia Nazionale dei Lincei: premi e borse di studio (deadline: Fri 7 January 2022)
  http://cvgmt.sns.it/position/637/




* 3-year postdoc position in PDE analysis (deadline: Sat 8 January 2022)
  http://cvgmt.sns.it/position/624/




* 1 postdoc position for 1 year - Structure-preserving numerical schemes for diffusion systems (deadline: Sun 9 January 2022)
  http://cvgmt.sns.it/position/632/




* Faculty positions at TU Delft, Netherlands (deadline: Mon 10 January 2022)
  http://cvgmt.sns.it/position/630/




* Assistant/Associate Professor in Mathematics at Heriot-Watt University (2 positions) (deadline: Fri 21 January 2022)
  http://cvgmt.sns.it/position/635/




* Analysis of Equations in Fluid Dynamics (deadline: Tue 25 January 2022)
  http://cvgmt.sns.it/position/629/




* Postdoctoral positions at the CRM (Barcelona) (deadline: Mon 31 January 2022)
  http://cvgmt.sns.it/position/633/




* Postdoc in Oldenburg (spectral theory), 2 years (deadline: Mon 31 January 2022)
  http://cvgmt.sns.it/position/636/




* Post Doctorate Research Associate at Heriot-Watt University (2 years) (deadline: Mon 7 February 2022)
  http://cvgmt.sns.it/position/634/




* Recruitment of Shing-Tung Yau Center of Southeast University (SEU-Yau Center)  Nanjing, China (deadline: Fri 11 February 2022)
  http://cvgmt.sns.it/position/551/




* Recruitment of the Nanjing Center for Applied Mathematics(NCAM) Nanjing, China (deadline: Fri 11 February 2022)
  http://cvgmt.sns.it/position/469/




* Research project on Optimal Transportation (deadline: Sat 31 December 2022)
  http://cvgmt.sns.it/position/597/


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