Finite elements for modeling and control of a Mindlin plate
暂无分享,去创建一个
Abstract This paper is concerned with computational algorithms for constructing design models for LQR control of a Mindlin plate. The equations are presented in an abstract second order form. General approximation schemes in the context of an LQR state space formulation are discussed. Numerical results are presented to demonstrate the convergence of the optimal gains.
[1] Eugene M. Cliff,et al. Control of Flexible Structures. , 1989 .
[2] A. Adamian,et al. Approximation theory for linear-quadratic-Guassian optimal control of flexible structures , 1991 .
[3] Jacques-Louis Lions,et al. Modelling Analysis and Control of Thin Plates , 1988 .
[4] M. Tadi. An optimal control problem for a Timoshenko beam , 1991 .