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SS15: Analysis of evolutionary systems of partial differential equations for complex materials

Organizer(s):
Name:	Affiliation:	Country:
Anja Schlömerkemper	Institute of Mathematics, University of Würzburg	Germany
Sarka Nečasová	Institute of Mathematics, Academy of Sciences	Czech Rep
Arghir Zarnescu	Basque Center for Applied Mathematics, Bilbao	Spain
Giulio Schimperna	Department of Mathematics, University of Pavia	Italy

Abstract:
This session is devoted to the analytical investigation of partial differential equations for systems that show underlying microstructures as for instance in complex fluids or in magnetic, elastic or magnetoelastic materials. We will bring together international experts who will exchange ideas on how to deal with the various microstructures that show up in the systems mentioned. We will learn about new mathematical methods from the different but related research directions, which may foster collaborations and lead to new insights. This will help to better understand the effective behaviour caused by the microstructures in the system.

List of approved abstract
Name	Affiliation	Title
Helmut Abels	University of Regensburg	A coupled Bulk-Surface Model for Lipid Raft Formation in Cell Membranes
Goro Akagi	Tohoku University	Partial energy-dissipation and smoothing effect for constrained Allen-Cahn equations
Danielle Hilhorst	CNRS/Univ. Paris-Sud	Dispersal towards food: the singular limit of an Allen-Cahn equation
Xianpeng Hu	City University of Hong Kong	Wellposedness of weak solutions to viscoelasticity
Martin Kalousek	University of W{\\"u}rzburg	Analysis of a model for a magneto-viscoelastic material
Martin Kruzik	Czech Academy of Sciences	On the passage from nonlinear to linearized viscoelasticity
Kei Fong Lam	The Chinese University of Hong Kong	Tumour dynamics with the Cahn-Hilliard equation: Modelling, analysis and estimation
Frederic Legoll	Ecole des Ponts	Approximating the fluctuations in random heterogeneous problems
Christina Lienstromberg	Leibniz University Hannover	On Positivity of Solutions to Microelectromechanical Systems with General Permittivity Profile
Tai-Chia Lin	National Taiwan University	A new class of approximate Lennard-Jones potentials
Chun Liu	Illinois Institute of Technology	Thermal Effects for Liquid Crystal Materials
Jinhae Park	Chungnam National University, South Korea	A property in Smectic Liquid Crystals
Annie A Raoult	Universit`e Paris Descartes	Asymptotic analysis of discrete energies with angular terms
Miha Ravnik	University of Ljubljana	Topological defect structures in nematic complex fluids
Anja Schl{"o}merkemper	University of W{"u}rzburg	On an evolutionary model for magnetoelasticity in Eulerian description - existence of weak solutions
Maria Specovius-Neugebauer	University of Kassel	The Dugdale criterion as generalized energy criterion