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Singular limits in elliptic and parabolic PDEs

Organizer(s):
Name:	Affiliation:	Country:
Silvia Cingolani	Università degli Studi di Bari	Italy
Manuel del Pino	University of Bath	England
Serena Dipierro	University of Western Australia	Australia

Abstract:

Singular perturbation problems appear in a number of concrete phenomena in physics, biology, material sciences, etc, and produced in the recent years a variety of mathematical techniques and beautiful results. This session aims at gathering the world leading experts in this field, with specific focus on elliptic and parabolic PDEs.

List of approved abstract
Name	Affiliation	Title
Isabeau Birindelli	Sapienza Università di Roma	Degenerate elliptic equations with nonlinear Hamiltonians: existence results
Michele Dolce	EPFL	Taylor dispersion in the non-cutoff Boltzmann equation on the whole space
Antonio J. Fern\`andez	Universidad Aut\`onoma de Madrid	Multiple solutions to the nonlocal Liouville equation in $\mathbb{R}$
Norihisa Ikoma	Keio University	Existence of small positive solutions to the nonlinear Schr\{o}dinger equation
Nikola Kamburov	Pontificia Universidad Catolica de Chile	On nondegeneracy and stability in the one-phase singular perturbation problem
Giusi Vaira	University of Bari Aldo Moro	Clustering phenomena in low dimensions for a boundary Yamabe problem
Lei Zhang	University of Florida	Asymptotic behavior of solutions to the Yamabe equation in low dimensions.
Yifu Zhou	Johns Hopkins University	Singularity formation for the Landau-Lifshitz-Gilbert equation in dimension two
Andres Zuniga	University of O`Higgins (UOH)	On the stability of radial solutions to an anisotropic Ginzburg-Landau equation