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Wednesday, September 25, 2019 - 10:00 in H10


Accuracy Controlled Schemes for Radiative Transfer

A talk in the Keine Reihe series by
Wolfgang Dahmen from University of South Carolina

Abstract: We present and analyze a solver for radiative transfer equations that gener- ates for a given target accuracy an approximate solution that is guarateed to meet this toler- ance with respect to an L 2 norm over the spatial and velocity domain. The main conceptual ingredients are suitable stable (unsymmetric) variational formulations for kinetic models of this type, a fast error-controlled application of non-trivial scattering kernels via wavelet com- pression, and most importantly, the adaptive error controlled solution of transport equations. A key role is played by reliable and efficient a posteriori error bounds for Discontinuous Petrov-Galerkin transport solvers. The theoretical findings are illustrated by some numerical experiments. This is a joint work with F. Gruber and O. Mula.



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