Optimization and Control for Partial Differential Equations

Roland Herzog

ISBN 10: 3110695960 / ISBN 13: 9783110695960

Published by De Gruyter, DE, 2022

About this Item

This book highlights new developments in the wide and growing field of partial differential equations (PDE)-constrained optimization. Optimization problems where the dynamics evolve according to a system of PDEs arise in science, engineering, and economic applications and they can take the form of inverse problems, optimal control problems or optimal design problems. This book covers new theoretical, computational as well as implementation aspects for PDE-constrained optimization problems under uncertainty, in shape optimization, and in feedback control, and it illustrates the new developments on representative problems from a variety of applications.

Seller Inventory # LU-9783110695960

Bibliographic Details

• Title: Optimization and Control for Partial Differential Equations
• Publisher: De Gruyter, DE
• Publication Date: 2022
• Language: English
• ISBN 10: 3110695960
• ISBN 13: 9783110695960
• Binding: Hardback
• Edition: 1st.
• Condition: New
• Dimensions: 6.69W x 1.06H x 9.61D inches 6.69 inches width by 1.06 inches height by 9.61 inches depth
• Weight: 915 grams

About this title

Synopsis

This book highlights new developments in the wide and growing field of partial differential equations (PDE)-constrained optimization. Optimization problems where the dynamics evolve according to a system of PDEs arise in science, engineering, and economic applications and they can take the form of inverse problems, optimal control problems or optimal design problems. This book covers new theoretical, computational as well as implementation aspects for PDE-constrained optimization problems under uncertainty, in shape optimization, and in feedback control, and it illustrates the new developments on representative problems from a variety of applications.

About the Author

R. Herzog, Heidelberg U, GE.; M. Heinkenschloss, Rice U, USA; D. Kalise, ICL, UK; G. Stadler, NYU, USA; E. Trélat, Sorb.-U, FR.