January 2026 - Analysis-seminar - Mailing list — Dipartimento di Matematica, UniPI

Annuncio nuovo ciclo di seminari - primo evento lunedì 2 febbraio
by Luigi Forcella 31 Jan '26

31 Jan '26

Cari tutti e care tutte, Siamo lieti di annunciare che lunedì inizierà un nuovo ciclo di seminari di Analisi dal titolo “Cosa non sono riuscito (ancora) a dimostrare”. Lo scopo di questi eventi è quello di offrire seminari rivolti a una platea di non specialisti (ma non solo!) riguardo problemi ancora aperti o non ancora ben compresi del tutto. Il primo seminario sarà intitolato "The Kirchhoff Equation: 150 Years of History — and Not Showing Its Age” con speaker Massimo Gobbino (Università di Pisa). L’evento si terrà Lunedì 02 Febbraio alle ore 16 nell'Aula Magna del Dipartimento di Matematica. Maggiori dettagli sono disponibili al seguente link<https://www.dm.unipi.it/en/seminar/?id=697ba30bca1161a6f8767dbb>. Ci auguriamo di vedervi numerosi! A presto, Luigi. ——— Dear all, Next Monday we will host the first event of a new seminar series “What I Haven’t Managed to Prove (Yet)”. The idea behind the series is to offer research talks aimed at a non-specialist audience, with a special focus on open problems and things that are still not fully understood . The first seminar will be: "The Kirchhoff Equation: 150 Years of History — and Not Showing Its Age" with speaker Massimo Gobbino (Pisa University). The seminar will take place on Monday, 02 February at 4pm in the Aula Magna of the Department of Mathematics. You can find more details at this link<https://www.dm.unipi.it/seminario/?id=697ba30bca1161a6f8767dbb>. Hope to see many of you there! Best wishes, Luigi ----------- Luigi Forcella, Associate Professor University of Pisa Department of Mathematics Largo Bruno Pontecorvo 5 57127 Pisa, Italy https://pagine.dm.unipi.it/forcella/index.html

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Annuncio doppio seminario giovedì 5 febbraio
by Luigi Forcella 29 Jan '26

29 Jan '26

Cari tutti e care tutte, Giovedì prossimo, 05 Febbraio, ci saranno due seminari di Analisi. Gli speaker dell’evento, intitolato “A nonlinear afternoon in Pisa" saranno Giovanni Molica Bisci (Università San Raffaele) e Raffaella Servadei (Università di Urbino Carlo Bo). Il programma è il seguente: * Ore 16:00. R. Servadei: Fractional problems with critical growth. * Ore 17:00. G. Monica Bisci: Elliptic problems in higher dimensional spheres. Trovate i dettagli a questo link<https://www.dm.unipi.it/en/seminar/?id=692988f2adce1d7e1b2d3f7d>. A presto, Luigi. ——— Dear all, On Thursday, 05 February, there will be the event “A nonlinear afternoon in Pisa”. The speakers for this two-seminar event will be Giovanni Molica Bisci (San Raffaele University) and Raffaella Servadei (University of Urbino, Carlo Bo). The schedule is as follows: * 4pm: R. Servadei: Fractional problems with critical growth. * 5pm: G. Monica Bisci: Elliptic problems in higher dimensional spheres. You can find a detailed program at this link<https://www.dm.unipi.it/en/seminar/?id=692988f2adce1d7e1b2d3f7d>. Best regards, Luigi ----------- Luigi Forcella, Associate Professor University of Pisa Department of Mathematics Largo Bruno Pontecorvo 5 57127 Pisa, Italy https://pagine.dm.unipi.it/forcella/index.html

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Annuncio seminario venerdì 23 gennaio + reminder seminario mercoledì 21 gennaio
by Luigi Forcella 21 Jan '26

21 Jan '26

Care tutte e cari tutti, Questo Venerdì, 23 gennaio 2026, nell’ambito dei Seminari di Analisi, avremo il piacere di ascoltare Jule Schindler (Friedrich-Alexander-Universität Erlangen-Nürnberg), che terrà un seminario dal titolo “The Nonlocal-to-Local Limit for the Inviscid Leray-α Equations”. Il seminario si terrà in Aula Seminari ex-DMA alle ore 16:30. Trovate l’abstract qui sotto. Ricordo inoltre che Mercoledì 21, ore 16 in Aula Magna, ci sarà il seminario di R. F. Horta, dal titolo “Poincaré constants, fundamental frequencies and the isoanisotropic problem”. A presto, Luigi ——— Dear all, On Friday, 23 January 2026, as part of the Analysis Seminar Series, we will have the pleasure of hosting Jule Schindler (Friedrich-Alexander-Universität Erlangen-Nürnberg), who will give a seminar entitled “The Nonlocal-to-Local Limit for the Inviscid Leray-α Equations” The seminar will take place in the Aula Seminari ex-DMA at 4:30 p.m. You will find the abstract below. I also remind you that on Wednesday, 21 January at 4 p.m. in Aula Magna, there will be the seminar by R. F. Horta entitled “Poincaré constants, fundamental frequencies and the isoanisotropic problem”. Best regards, Luigi ——— Speaker: Jule Schindler (Friedrich-Alexander-Universität Erlangen-Nürnberg) Title: The Nonlocal-to-Local Limit for the Inviscid Leray-α Equations Abstract: We consider the inviscid Leray-α equations -- an inviscid nonlocal regularisation of the Euler equations -- on [0,T]×Ω[0,T]×Ω, α {∂tvα+(uα⋅∇)vα+∇pα=0,vα=uα−α2Δuα,div⁡vα=div⁡uα=0,vα(0,⋅)=v0α,⎩⎨⎧∂tvα+(uα⋅∇)vα+∇pα=0,vα=uα−α2Δuα,divvα=divuα=0,vα(0,⋅)=v0α, with Ω⊂RdΩ⊂Rd, d=2,3d=2,3. On bounded domains, we impose the boundary condition uα=0 on ∂Ω.uα=0 on ∂Ω. In the first part, we prove the convergence of strong solutions of the Leray-a equations to strong solutions of the Euler equations in Hs(Rd),s>d/2+1Hs(Rd),s>d/2+1, for a large class of regularising kernels. In the second part, we conslder weak solutions on a bounded domain with a local scaling property far away from the boundary. The scaling relates to second-order structure functions from turbulence theory and does not imply regularity. Nonetbeless, under these assumptions, the weak solutions converge to (possibly wild) weak solutions of Euler in L2L2 for a.e. tt. ----------- Luigi Forcella, Associate Professor University of Pisa Department of Mathematics Largo Bruno Pontecorvo 5 57127 Pisa, Italy https://pagine.dm.unipi.it/forcella/index.html

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Annuncio seminario di Analisi 21 gennaio: Horta
by Ilaria Lucardesi 13 Jan '26

13 Jan '26

Care tutte, cari tutti, la prossima settimana, nell’ambito del ciclo Seminari di Analisi, avremo il piacere di ospitare Raul Fernandes Horta – Universidade Federal de Minas Gerais (Brasile), che terrà un seminario<https://www.dm.unipi.it/en/seminar/?id=6916db5041e01ecbf88bc0ce> <https://www.dm.unipi.it/en/seminar/?id=6916db5041e01ecbf88bc0ce> dal titolo “Poincaré constants, fundamental frequencies and the isoanisotropic problem”. Il seminario si terrà mercoledì 21 gennaio alle ore 16, in Aula Magna. Trovate l’abstract qui sotto. A presto, Ilaria ----------------------------------- Dear all, next week, as part of the Analysis Seminar Series, we will have the pleasure of hosting Raul Fernandes Horta – Universidade Federal de Minas Gerais (Brazil), who will give a seminar<https://www.dm.unipi.it/en/seminar/?id=6916db5041e01ecbf88bc0ce> <https://www.dm.unipi.it/en/seminar/?id=6916db5041e01ecbf88bc0ce> entitled “Poincaré constants, fundamental frequencies and the isoanisotropic problem”. The seminar will take place on Wednesday, January 21 at 4 pm, in the Aula Magna. You will find the abstract below. See you soon, Ilaria ----------------------------------- Speaker: Raul Fernandes Horta - Universidade Federal de Minas Gerais (Brazil) Title: Poincaré constants, fundamental frequencies and the isoanisotropic problem Abstract: The first Dirichlet eigenvalue of the anisotropic p-laplacian (sometimes called fundamental frequency) has been vastly studied especially due to its variational characterization, which connects it to the Poincaré inequality. In this talk we study Poincaré constants that are defined using the characterization previously mentioned, however, unlike in the classical setting where the energy is given by a norm, here we allow it to be given by seminorms. This opens the question to when these constants are fundamental frequencies (eigenvalues of the Euler-Lagrange equation) of their corresponding operators. Finally, we talk about the isoanisotropic problem, which is an optimization problem that consists of finding seminorms that either maximize or minimize the Poincaré constants. This can be seen as a counterpart of the celebrated isoperimetric Faber-Krahn inequality, which states that the domain that minimizes the fundamental frequency is the ball.

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