Optimal design, optimal control, and parameter estimation of systems governed by partial differential equations (PDEs) give rise to a class of problems known as PDE-constrained optimization. The size and complexity of the discretized PDEs often pose significant challenges for contemporary optimization methods. With the maturing of technology for PDE simulation, interest has now increased in PDE-based optimization. The chapters in this volume collectively assess the state of the art in PDE-constrained optimization, identify challenges to optimization presented by modern highly parallel PDE simulation codes, and discuss promising algorithmic and software approaches for addressing them. These contributions represent current research of two strong scientific computing communities, in optimization and PDE simulation. This volume merges perspectives in these two different areas and identifies interesting open questions for further research.
| ISBN: | 9783540050452 |
| Publication date: | 5th September 2003 |
| Author: | Lorenz T Biegler |
| Publisher: | Springer an imprint of Springer Berlin Heidelberg |
| Format: | Paperback |
| Pagination: | 350 pages |
| Series: | Lecture Notes in Computational Science and Engineering |
| Genres: |
Calculus and mathematical analysis Differential calculus and equations Numerical analysis Optimization |
Optimal design, optimal control, and parameter estimation of systems governed by partial differential equations (PDEs) give rise to a class of problems known as PDE-constrained optimization. The size and complexity of the discretized PDEs often pose significant challenges for contemporary optimization methods.
Large-Scale PDE-Constrained Optimization features in the following genres: Calculus and mathematical analysis, Differential calculus and equations, Numerical analysis, Optimization
Paperback. Not Available.
Large-Scale PDE-Constrained Optimization was written by Lorenz T Biegler and published by Springer an imprint of Springer Berlin Heidelberg
Large-Scale PDE-Constrained Optimization has 350 pages
Yes it is part of Lecture Notes in Computational Science and Engineering series