BCC

Topics in variational problems arising from models in physics- postponed from 06-11.06.2021

24.07.2022 - 29.07.2022 | Będlewo

Abstracts

  • Analysis of fractional Dirichlet problems using the logarithmic Laplacian
    Alberto Saldaña
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  • The Chern-Simons-Schrodinger system: static and non-static solutions
    Alessio Pomponio
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  • Elliptic systems with critical growth
    Angela Pistoia
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  • Normalized ground states of the nonlinear Schrodinger equation with at least mass critical growth
    Bartosz Bieganowski
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  • Existence results for nonlinear Choquard equations with potentials
    Benedetta Pellacci
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  • Quasiconvexity meets nonlinear potential theory
    Cristiana De Filippis
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  • Symmetry results for compactly supported solutions of the 2D steady Euler equations
    David Ruiz
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  • On critical points of solutions of semilinear elliptic problems
    Fabio De Regibus
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  • Generalized linking-type theorem with applications to strongly indefinite problems with sign-changing nonlinearities
    Federico Bernini
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  • Overdetermined problems and shape optimization in cones
    Filomena Pacella
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  • Stable discontinuous stationary solutions to reaction-diffusion systems
    Grzegorz Karch
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  • Soliton resolution for the energy-critical wave maps equation in the equivariant case
    Jacek Jendrej
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  • Infinitely many entire solutions to a mixed dispersion NLS equation with generic nonlinearity: the zero mass case
    Jacopo Schino
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  • Biharmonic nonlinear scalar field equations
    Jakub Siemianowski
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  • Singular quasilinear critical Schrodinger equations in R^N
    Laura Baldelli
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  • A dynamical system approach for problems involving Pucci extremal operators
    Liliane Maia
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  • Normalized solutions of L^2-supercritical NLS equations on compact metric graphs.
    Louis Jeanjean
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  • A powerful construction beyond powers: multiplicity of solutions for a Hartree-type equation
    Marco Gallo
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  • On the number of critical points of solutions of partial differential equations
    Massimo Grossi
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  • Infinitely many entire solutions to a mixed dispersion NLS equation with generic nonlinearity: the positive mass case.
    Pietro d'Avenia
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  • New Gagliardo-Nirenberg inequalities and applications to biharmonic NLS
    Rainer Mandel
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  • Higher order boundary Harnack principle via degenerate equations
    Stefano Vita
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  • Point vortex dynamics on closed surfaces
    Thomas Bartsch
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  • Invariance and strict invariance of evolution equations
    Wojciech Kryszewski
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  • A Quasilinear Wave Equation Based on a Kerr-Nonlinear Maxwell Model: Well-Posedness and Time-Periodic Solutions
    Wolfgang Reichel
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