Titlebook: Optimal Shape Design for Elliptic Systems; Olivier Pironneau Book 1984 Springer-Verlag New York Inc. 1984 Design.Diskretisation.Elliptisch

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书目名称Optimal Shape Design for Elliptic Systems影响因子(影响力)




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书目名称Optimal Shape Design for Elliptic Systems被引频次




书目名称Optimal Shape Design for Elliptic Systems被引频次学科排名




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书目名称Optimal Shape Design for Elliptic Systems年度引用学科排名




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Design Problems Solved by Standard Optimal Control Theory,This approach ought to be well understood before proceeding to the general case where the control is looked at as a geometric element of the system. For further details and examples, the reader is referred to [40].

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Book 1984applications-oriented study of such physical systems; in particular, those which can be described by an elliptic partial differential equation and where the shape is found by the minimum of a single criterion function. There are many problems of this type in high-technology industries. In fact, most

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ruck auf der Anbieterseite, steigende Ressourcenkosten sowie verschiedenste Verschiebungen auf der Nachfragerseite beeinflussen das unternehmerische Kosten- und Risikoprofil und damit die Refinanzierungsstruktur eines Unternehmens..Gesetzliche Regelungen, wie sie sich z. B. aus dem international gül

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Design Problems Solved by Standard Optimal Control Theory,], [29])..We give three examples of this type and use these examples as an opportunity to review the techniques of optimal control developed in [40]. This approach ought to be well understood before proceeding to the general case where the control is looked at as a geometric element of the system. F

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Optimality Conditions,ms may be developed to find feasible numerical solutions. Although it is sufficient to know how to derive such conditions on discrete problems only, it is useful to begin with the study of the continuous case since it is simpler and it may give a valuable interpretation to the solution.

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Discretization with Finite Elements,rential equations, the finite element method (FEM) is the obvious one to choose to use when the domains are the unknowns. We see that the FEM yields much simpler gradients than either the finite difference method or the boundary element method; these two methods are presented in Chapter 8. The FEM i

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