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Book ChapterDOI

The ESA NLP Solver WORHP

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TLDR
Two large-scale optimization problems from space applications that demonstrate the robustness of the solver complement the cursory description of general NLP methods and some WORHP implementation details.
Abstract
We Optimize Really Huge Problems (WORHP) is a solver for large-scale, sparse, nonlinear optimization problems with millions of variables and constraints. Convexity is not required, but some smoothness and regularity assumptions are necessary for the underlying theory and the algorithms based on it. WORHP has been designed from its core foundations as a sparse sequential quadratic programming (SQP) / interior-point (IP) method; it includes efficient routines for computing sparse derivatives by applying graph-coloring methods to finite differences, structure-preserving sparse named after Broyden, Fletcher, Goldfarb and Shanno (BFGS) update techniques for Hessian approximations, and sparse linear algebra. Furthermore it is based on reverse communication, which offers an unprecedented level of interaction between user and nonlinear programming (NLP) solver. It was chosen by ESA as the European NLP solver on the basis of its high robustness and its application-driven design and development philosophy. Two large-scale optimization problems from space applications that demonstrate the robustness of the solver complement the cursory description of general NLP methods and some WORHP implementation details.

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Optimum configuration of shell-and-tube heat exchangers for the use in low-temperature organic Rankine cycles

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References
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Book

Practical Optimization

Book

Practical Methods for Optimal Control Using Nonlinear Programming

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Journal ArticleDOI

The Fritz John Necessary Optimality Conditions in the Presence of Equality and Inequality Constraints

TL;DR: In this article, the Kuhn-Tucker criterion was extended to the case of equalities and inequalities, and a new generalization of the Fritz-John criterion was proposed.