ROBUST CONTROL OF CHAOTIC VIBRATIONS OF COMPOSITE PLATE IN THE PRESENCE OF NOISE USING SLIDING MODE

来源 :The Third International Conference on Dynamics,Vibration and | 被引量 : 0次 | 上传用户:binaryaa
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
  The demand for tailor made light weight structures in aerospace, defence and automotive sectors have been met by composite materials and are being extensively used.This is due to high strength and stiffness to weight ratio, lower cost of manufacturing of the composite structures.The composite structures used are anisotropic and are characterized by bending-stretching coupling.Often these structures are subjected to severe environmental conditions which necessitate study of their behaviour in the nonlinear domain.Solar panels and aircraft wing panels made of angle ply and cross ply laminates undergo nonlinear vibration due to large amplitude motions.The restoring force function in this case has been found to be a cubic polynomial yielding a Duffing type equation or has a combination of quadratic and cubic terms.Chaotic vibrations of composite plates subjected to harmonic excitation have also been analysed [1].
其他文献
The goal of this work is to combine discrete geometric mechanics and H∞ control in order to meet the need of high-precision control with disturbance-rejection ability in engineering practice.The main
The extreme seismic proof capability[1,2] for equipment of precision factory is about 200gal.When the accelerative motion of foundation exceeds 200gal.it will cause the equipments to be damaged.The or
Advantages of single wheel vehicles over multiwheel carriers for a number of potential applications of the new design in service.entertainment and robotics attract more and more scholars.Different app
We use Frolicher-Nijenhuis theory to reformulate the four Helmholtz conditions[3,4] for the inverse problem of the calculus of variations in terms of semi-basic 1-forms and linear partial differential
Global bifurcations and multipulse chaotic dynamics for a simply supported functionally graded materials (FGMs) rectangular plate are studied using the energy-phase method for the first time.The FGMs
Chaplygins nonholonomic systems[1, 2] are familiar mechanical systems subject to unintegrable linear constraints, whose equations of motion are derived from the Lagrange-dAlembert principle together w
We review the main features of the geometric calculus which has been introduced over the past 15 years in the study of second-order ordinary differential equations[1] and then explain how a recently i
Time Domain Neal-Smith (TDNS) criterion is an ideal method for evaluation PIO susceptibility.The characteristic of pilots self-adapting make it difficult to apply the criterion.In this paper.Sequentia
Homoclinic bifurcation is an important global bifurcation in the study of nonlinear dynamics.As we known, for an autonomous two-dimensional system with a homoclinic orbit to a saddle, ira perturbation
During the last two decades, many chaotic communication schemes based on chaotic dynamics has been proposed.The well-known features of the chaotic systems like strong dependence on the initial data.to