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Mesh Dependence In Pde-Constrained Optimisation eBook

An Application In Tidal Turbine Array Layouts

de David A. Ham, Matthew D. Piggott, Simon W. Funke e Tobias Schwedes
idioma: inglês
Editor: Springer International Publishing, julho de 2017 ‧
59,61€
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DISPONIBILIDADE IMEDIATA
Ebook para ADE

This book provides an introduction to PDE-constrained optimisation using finite elements and the adjoint approach. The practical impact of the mathematical insights presented here are demonstrated using the realistic scenario of the optimal placement of marine power turbines, thereby illustrating the real-world relevance of best-practice Hilbert space aware approaches to PDE-constrained optimisation problems.

Many optimisation problems that arise in a real-world context are constrained by partial differential equations (PDEs). That is, the system whose configuration is to be optimised follows physical laws given by PDEs. This book describes general Hilbert space formulations of optimisation algorithms, thereby facilitating optimisations whose controls are functions of space. It demonstrates the importance of methods that respect the Hilbert space structure of the problem by analysing the mathematical drawbacks of failing to do so. The approaches considered are illustrated using the optimisation problem arising in tidal array layouts mentioned above.

This book will be useful to readers from engineering, computer science, mathematics and physics backgrounds interested in PDE-constrained optimisation and their real-world applications.

Mesh Dependence In Pde-Constrained Optimisation

An Application In Tidal Turbine Array Layouts

de David A. Ham, Matthew D. Piggott, Simon W. Funke e Tobias Schwedes

Propriedade Descrição
ISBN: 9783319594835
Editor: Springer International Publishing
Data de Lançamento: julho de 2017
Idioma: Inglês
Tipo de produto: eBook
Formato e Compatibilidade: PDF para ADE
Coleção: Mathematics Of Planet Earth
Classificação Temática: eBooks em Inglês > Ciências Exatas e Naturais > Matemática
EAN: 9783319594835

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