Distributed control of layered orthotropic plates with damping

DOI10.1002/oca.4660090102zbMath0652.49003OpenAlexW1996289421MaRDI QIDQ3797761

John C. jun. Bruch, James M. Sloss, Ibrahim S. Sadek, Sarp Adali

Publication date: 1988

Published in: Optimal Control Applications and Methods (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/oca.4660090102

zbMATH Keywords

dynamic responsedistributed controlorthotropicdamped rectangular plateoptimal trade-off curvesPareto optimal approach

Mathematics Subject Classification ID

Optimality conditions for problems involving partial differential equations (49K20) Control/observation systems governed by partial differential equations (93C20) Application models in control theory (93C95) Plates (74K20) Optimization problems in solid mechanics (74P99) Existence theories for optimal control problems involving partial differential equations (49J20) Multiobjective variational problems, Pareto optimality, applications to economics, etc. (58E17)

Related Items (13)

Necessary and sufficient conditions for the optimal control of distributed parameter systems subject to integral constraints ⋮ A constructive method for the distributed control of thin plates ⋮ Vibration damping of a thin plate by optimal open- and closed-loop control forces ⋮ Active control of flexible systems by a mathematical programming approach ⋮ Optimal piezoelectric control of a plate subject to time-dependent boundary moments and forcing function for vibration damping ⋮ Optimal pointwise control for a parallel system of Euler-Bernoulli beams. ⋮ Optimal scanning control of flexible structures in two-dimensional space ⋮ Optimal distributed control of transverse vibration of a plate ⋮ Optimal active pointwise control of thin plates via state-control parametrization ⋮ Optimal control of a Timoshenko beam by distributed forces ⋮ Optimal active pointwise control of vibrating thin plates ⋮ A Maximum Principle for Optimal Control Using Spatially Distributed Pointwise Controllers ⋮ Maximum Principle for the Optimal Control of a Hyperbolic Equation in Two Space Dimensions

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