Modeling, Simulation and Optimization in the Health- and Energy-Sector: 14 (SEMA SIMAI Springer Series) - Tapa dura

Acerca del autor

René Pinnau is Professor of Industrial Mathematics at the TU Kaiserslautern. He obtained a Ph.D. in Applied Mathematics at TU Kaiserslautern and works since 20 years in the fields of modeling, numerical simulation as well as optimisation and control with partial differential equations. In particular, he is interested in optimal semiconductor design and optimisation of radiation dominant processes.

Nicolas R. Gauger is a Full Professor for Scientific Computing as well as Director of the Computing Center at University of Kaiserslautern (TUK). He has about 20 years of experience in optimization and control with partial differential equations. He has been engaged in several European as well as German projects (BMBF, BMWi, DFG) in this area. His main field of application is in aerospace sciences. in 2019 he has been named an Associate Fellow of the American Institute of Aeronautics and Astronautics (AIAA).

Axel Klar is Professor of Numerical Analysis at the TU Kaiserslautern. Previously, he has had positions at the FU Berlin and the TU Darmstadt. He obtained a Ph.D. in Applied Mathematics at TU Kaiserslautern. His research interests range from scientific computing for hyperbolic and kinetic equations to modeling of physical and social phenomena using kinetic theory and hyperbolic PDEs.

De la contraportada

This book presents recent research work that is focused on mathematical solution strategies in the important areas of "Prognostic MR Thermometry for Thermal Ablation of Liver Tumours” and "Energy-efficient High Temperature Processes via Shape Optimization”. It is addressed to people who are interested in modern mathematical solutions for real-life applications. In particular, mathematical modelling, simulation and optimization are currently successfully used in various fields of application, such as the energy or health sector. Here, mathematics is often the driving force for new innovations and is most relevant for the success of many interdisciplinary projects. The presented chapters demonstrate the power of this emerging research field and show how society can benefit from applied mathematics.