Monday, May 20
10:00 AM-12:00 PM
Salon B

MS3
Optimization in Partial Differential Equations
(Invited minisymposium)

Optimization and control problems governed by nonlinear partial differential equations are important for many applications, for instance in phase transitions, fluid dynamics, thermodynamics, and diffusion processes. They have attracted increasing attention in the past years. In particular, first order necessary and second order sufficient optimality conditions were extended to this class of problems. Paralleling these investigations, new numerical methods were developed. Nonconvexity and the large dimension of the discretized problems are the main features making their numerical treatment a great challenge. This minisymposium will focus on numerical methods for optimization problems governed by partial differential equations of parabolic and elliptic type.

Organizer: Fredi Troltzsch,Technical
University of Chemnitz, Germany

Domain Optimization for Navier Stokes Equations by Embedding Domain Techniques
Karl Kunisch, Technische Universitat Berlin, Germany
On Numerical Methods for Boundary Control Problems of the Heat Equation
Craig Carthel, Johannes Kepler Universitat Linz, Austria
Second Order Sufficient Optimality Conditions and Numerical Treatment of
Elliptic Boundary Control Problems
Andreas Unger, Technical University of Chemnitz, Germany
Numerical Solution of Parabolic Boundary Control Problems by SQP-Methods
Fredi Troltzsch, Organizer

Registration | Hotel Information | Transportation | Speaker Index | Program Overview


LMH, 3/15/96