OPTIMAL DESIGN OF ACTIVE STRUCTURES.

T. T. Soong; J. M. Pitarresi

OPTIMAL DESIGN OF ACTIVE STRUCTURES.

University at Buffalo, Binghamton University

SUNY Buffalo

Research output: Contribution to conference › Paper › peer-review

3 Scopus citations

Abstract

The problem of optimal design of active structures has been shown to be one of simultaneous structural and control design optimization. The basic equations represent, in general, a large system of nonlinear and coupled differential equations. In this paper, the solution of this optimization problem is studied numerically for the purpose of developing a feasible numerical design procedure. Two examples illustrating the numerical procedure and the nature of the optimization problem are given.

Original language	English
Pages	579-591
Number of pages	13
State	Published - 1987

Cite this

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title = "OPTIMAL DESIGN OF ACTIVE STRUCTURES.",

abstract = "The problem of optimal design of active structures has been shown to be one of simultaneous structural and control design optimization. The basic equations represent, in general, a large system of nonlinear and coupled differential equations. In this paper, the solution of this optimization problem is studied numerically for the purpose of developing a feasible numerical design procedure. Two examples illustrating the numerical procedure and the nature of the optimization problem are given.",

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year = "1987",

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AU - Pitarresi, J. M.

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N2 - The problem of optimal design of active structures has been shown to be one of simultaneous structural and control design optimization. The basic equations represent, in general, a large system of nonlinear and coupled differential equations. In this paper, the solution of this optimization problem is studied numerically for the purpose of developing a feasible numerical design procedure. Two examples illustrating the numerical procedure and the nature of the optimization problem are given.

AB - The problem of optimal design of active structures has been shown to be one of simultaneous structural and control design optimization. The basic equations represent, in general, a large system of nonlinear and coupled differential equations. In this paper, the solution of this optimization problem is studied numerically for the purpose of developing a feasible numerical design procedure. Two examples illustrating the numerical procedure and the nature of the optimization problem are given.

UR - https://www.scopus.com/pages/publications/0023172048

M3 - Paper

SP - 579

EP - 591

ER -

OPTIMAL DESIGN OF ACTIVE STRUCTURES.

Abstract

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