Zobrazeno 1 - 10
of 84
pro vyhledávání: '"Paolo Leonardi"'
Keith Donnellan is one of the major figures in 20th century philosophy of language and mind, a key member of the highly influential group that altered the course of philosophy of language and mind around 1970. An innovative philosopher, Donnellan's p
Autor:
Giacomo Isernia, Gioele Simonte, Matteo Orrico, Roberto Silingardi, Andrea Gaggiano, Tea Covic, Michelangelo Ferri, Massimo Lenti, Nicola Mangialardi, Gianbattista Parlani, Gianluigi Fino, Luigi Baccani, Paolo Leonardi, Stefano Gennai, Emanuele Ferrero, Simone Quaglino, Antonio Rizza, Gabriele Maritati, Michele Portoghese, Fabio Verzini, Raffaele Pulli, Aaron Fargion, Stefano Bonvini, Francesco Intrieri, Francesco Speziale, Wassim Mansour, Diego Moniaci, Raffaella Berchiolli, Nicola Troisi, Andrea Colli, Stefano Camparini, Giovanni Pratesi, Francesco Massi, Stefano Michelagnoli, Emanuele Chisci, Stefano Bonardelli, Massimo Maione, Domenico Angiletta
Publikováno v:
Journal of vascular surgery.
Arch pathology represents one of the last frontiers in aortic aneurysms endovascular management. Several companies recently developed dedicated branched and fenestrated endografts specifically designed for the aortic arch, aiming to overcome some of
Publikováno v:
Advances in Calculus of Variations. 15:133-149
We consider a $\varphi$-rigidity property for divergence-free vector fields in the Euclidean $n$-space, where $\varphi(t)$ is a non-negative convex function vanishing only at $t=0$. We show that this property is always satisfied in dimension $n=2$, w
Autor:
Gian Paolo Leonardi, Giorgio Saracco
Publikováno v:
Calculus of Variations and Partial Differential Equations. 61
We give a complete characterization of all isoperimetric sets contained in a domain of the Euclidean plane, that is bounded by a Jordan curve and satisfies a no-neck property. Further, we prove that the isoperimetric profile of such domain is convex
Autor:
Paolo Leonardi
Publikováno v:
GUAIRACÁ - REVISTA DE FILOSOFIA. 38
Autor:
Marco Cicalese, Gian Paolo Leonardi
Publikováno v:
Communications in Mathematical Physics. 375:1931-1944
We consider the Wulff problem arising from the study of the Heitmann–Radin energy of N atoms sitting on a periodic lattice. Combining the sharp quantitative Wulff inequality in the continuum setting with a notion of quantitative closeness between d
We provide a geometric characterization of the minimal and maximal minimizer of the prescribed curvature functional $P(E)-\kappa |E|$ among subsets of a Jordan domain $\Omega$ with no necks of radius $\kappa^{-1}$, for values of $\kappa$ greater than
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::cdeafa7a0a8fb2e203a0707f635f9676
http://arxiv.org/abs/1912.09462
http://arxiv.org/abs/1912.09462
Publikováno v:
Annali di Matematica Pura ed Applicata (1923 -). 197:1511-1531
We construct two minimal Cheeger sets in the Euclidean plane, i.e. unique minimizers of the ratio "perimeter over area" among their own measurable subsets. The first one gives a counterexample to the so-called weak regularity property of Cheeger sets
Autor:
Gian Paolo Leonardi
Publikováno v:
Bruno Pini Mathematical Analysis Seminar, Vol 2, Iss 1 (2011)
We introduce a new variational method for studying geometric and functional inequalities with quantitative terms. In the context of isoperimetric-type inequalities, this method (called Selection Principle) is based on a penalization technique combine
Externí odkaz:
https://doaj.org/article/95f52f5eb1ca4512840eda691d5631df