Die mathematische Optimierung von Vorgängen, die durch partielle Differentialgleichungen
modelliert werden, hat in den letzten Jahren einen beachtlichen Aufschwung genommen …

From economics and business to the biological sciences to physics and engineering,
professionals successfully use the powerful mathematical tool of optimal control to make …

Infinite dimensional systems is now an established area of research. Given the recent trend
in systems theory and in applications towards a synthesis of time-and frequency-domain …

Variational analysis has been recognized as a fruitful area in mathematics that on the one
hand deals with the study of optimization and equilibrium problems and on the other hand …

Many management science applications involve the control of dynamic systems, ie, systems
that evolve over time. They are called continuous-time systems or discrete-time systems …

The series is devoted to the publication of high-level monographs which cover the whole
spectrum of current nonlinear analysis and applications in various fields, such as …

This paper gives a survey of the various forms of Pontryagin's maximum principle for optimal
control problems with state variable inequality constraints. The relations between the …

For an optimal control problem, one seeks to optimize a performance measure subject to a
set of dynamic, and possibly algebraic, constraints. The dynamic constraints may be …

This book provides an introduction to some modern computational techniques for
optimization problems governed by partial differential equations (PDEs). The optimization …

The main objective of this book is to give an overview of the theory of Hamilton–Jacobi–
Bellman (HJB) partial differential equations (PDEs) in infinite-dimensional Hilbert spaces …