Past Workshops
List of speakers
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Georgios Akrivis
Implicit-explicit multistep methods for nonlinear parabolic equations. -
Dimitra Antonopoulou
A posteriori analysis for Space-Time, Discontinuous in time, Galerkin approximations for parabolic equations in a variable domain. -
Sören Bartels
Approximation of the elastic flow of inextensible curves and large bending isometries. -
Angel Duran
The Petviashvili method and its applications to generate solitary waves. -
Alexandre Ern
On stabilization for conservation laws. -
Thierry Gallouet
Convergence of gradient schemes for the Stefan problem. -
Emmanuil Georgoulis
Discontinuous Galerkin methods for mass transfer through semi-permeable membranes. -
Raphaèle Herbin
Staggered schemes for compressible flows. -
Patrick Joly
Asymptotic modelling of electromagnetic wave propagation in co-axial cables. -
Theodoros Katsaounis
A finite volume method for dispersive wave propagation. -
Dietmar Kröner
Phasefield models for flows with phase transition. -
Angela Kunoth
Adaptive approximations of control problems constrained by parametric parabolic PDEs. -
Irene Kyza
Error control and adaptivity for Schrödinger equations. -
Stig Larsson
Weak convergence of finite element approximations of semilinear parabolic stochastic PDEs. -
Maria López–Fernández
Variable time-stepping for retarded potentials. -
Christian Lubich
Stable FEM & BEM & leapfrog & convolution quadrature coupling for the wave equation. -
Dimitrios Mitsoudis
Helmholtz equation in a 2D waveguide with artificial boundaries. -
Alexander Ostermann
Strang splitting for Vlasov-type equations. -
Cesar Palencia
Operational calculus for Runge-Kutta quadrature operators. -
Michael Plexousakis
Discontinuous Galerkin methods for the linear Schr¨odinger equation in non-cylindrical coordinates. -
Andreas Prohl
Space-time discretization of the stochastic incompressible Navier-Stokes equation. -
Jacques Rappaz
Finite Element Approximation of a Nonlinear Stationary Stokes Problem Arising in Glaciology -
Kunibert Siebert
Adaptive space-time finite elements for parabolic problem.