Titlebook: Reactive Flows, Diffusion and Transport; From Experiments via Willi Jäger,Rolf Rannacher,Jürgen Warnatz Conference proceedings 2007 Springe

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Adaptive Finite Element Methods for PDE-Constrained Optimal Control Problemsential equations. By the Lagrangian formalism the optimization problem is reformulated as a saddle-point boundary value problem which is discretized by a finite element Galerkin method. The accuracy of the discretization is controlled by residual-based a posteriori error estimates. The main features

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Determination of Kinetic Parameters in Laminar Flow Reactors. I. Theoretical Aspectsetermination of unknown kinetic parameters of elementary reactions from measurements in a wide range of (laminar) flow conditions, from low to high temperature and from low to high pressure. The corresponding experiments have been set-up in the physical-chemistry group of J. Wolfrum at the PCI, Heid

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Seminar

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Stochastic Modeling and Deterministic Limit of Catalytic Surface Processese introduced models on the microscopic and mesoscopic level are stochastic while the model on the macroscopic level is deterministic. It can be derived rigorously for low-pressure conditions from the microscopic model, which is characterized as a moderately interacting many-particle system, in the l

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Nonlinear Evolution Equations and Applications gradostat demonstrates how sensitively a system of ODEs might depend on its parameters. Secondly, shape evolutions show how the tools of set-valued analysis provide an alternative to level-set methods. The key aim here is to extend evolution equations beyond vector spaces.