problems of the form min y∈ Y, u∈ U ƒ (y, u) subject to e (y, u)= 0, g (y, u)∈ K, 0.0. 1 where …
Die mathematische Optimierung von Vorgängen, die durch partielle Differentialgleichungen
modelliert werden, hat in den letzten Jahren einen beachtlichen Aufschwung genommen …
This book discusses theoretical approaches to the study of optimal control problems
governed by non-linear evolutions-including semi-linear equations, variational inequalities …
Large-scale optimization of systems governed by partial differential equations (PDEs) is a
frontier problem in scientific computation. Reduced quasi-Newton sequential quadratic …
Sequential quadratic optimization algorithms are proposed for solving smooth nonlinear
optimization problems with equality constraints. The main focus is an algorithm proposed for …
A worst-case complexity bound is proved for a sequential quadratic optimization (commonly
known as SQP) algorithm that has been designed for solving optimization problems …
This research is devoted to the numerical solution of constrained optimal control problems
governed by elliptic partial differential equations. The main purpose is a comparison …
We analyze the sample complexity of single-loop quadratic penalty and augmented
Lagrangian algorithms for solving nonconvex optimization problems with functional equality …
In this paper, a family of trust-region interior-point sequential quadratic programming (SQP)
algorithms for the solution of a class of minimization problems with nonlinear equality …
A generic framework for the solution of PDE-constrained optimisation problems based on
the FEniCS system is presented. Its main features are an intuitive mathematical interface, a …