Abstracts

• Singular quasilinear critical Schrödinger equations in R^N
  Laura Baldelli
  
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• Singularity formation in fluid dynamics: Implosions
  Anxo Biasi
  
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• Normalized ground states of the nonlinear Schroedinger equation with at least mass critical growth
  Bartosz Bieganowski
  
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• Large global solutions of the parabolic-parabolic Keller-Segel system and blowup for related toy models
  Piotr Biler
  
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• Regularity results for some nonlinear PDEs
  Diego Chamorro
  
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• The 1d cubic NLS with a non-generic potential
  Gong Chen
  
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• Prandtl spirals as solutions of 2D Euler
  Tomasz Cieślak
  
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• Optimal blowup stability for wave maps
  Roland Donninger
  
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• Dynamics for the radial nonlinear wave equation outside a ball
  Thomas Duyckaerts
  
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• Stationary states of nonlinear Schrödinger equations with trapping potentials in supercritical dimensions
  Filip Ficek
  
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• A nonlinear Fourier transformation for the Benjamin-Ono equation with periodic boundary conditions
  Patrick Gérard
  
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• Stable blowup for the supercritical hyperbolic Yang-Mills equations
  Irfan Glogić
  
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• Stable discontinuous stationary solutions to reaction-diffusion models
  Grzegorz Karch
  
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• Finite time blow up solutions for the critical Zakharov system
  Joachim Krieger
  
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• The soliton problem for the Zakharov water waves system with a slowly varying bottom
  María Eugenia Martínez Martini
  
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• The NLS as an effective theory in many-body quantum mechanics
  Marcin Napiórkowski
  
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• Stable Blowup in the Whole Space for Geometric Wave Equations
  Matthias Ostermann
  
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• A priori estimates for sign-changing solutions of stationary critical elliptic equations of Schrödinger-Yamabe type
  Bruno Premoselli
  
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• Time-Periodic Waves for a Quasilinear Wave Equation Based on a Kerr-Nonlinear Maxwell Model
  Wolfgang Reichel
  
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• Asymptotic stability of the sine-Gordon kink in classical field theory
  Wilhelm Schlag
  
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• Normalized solutions to non-variational Schrödinger systems
  Andrzej Szulkin
  
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• Strichartz Estimates and Blowup Stability for Energy Critical Nonlinear Wave Equations
  David Wallauch
  
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