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Development and Rubustness Analysis of Fifth-Level Adaptive Critics for Control

Development and Rubustness Analysis of Fifth-Level Adaptive Critics for Control
第五级自适应控制批评的发展和鲁棒性分析
批准号:
9634127
负责人:
Sivasubramanya Balakrishnan
金额:
$21.22万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
1996
资助国家:
美国
项目状态:
已结题
起止时间:
1996-08-15 至 1999-07-31

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Sivasubramanya Balakrishnan的其他基金

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中文摘要
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英文摘要
9634127 Balakrishnan This study will build on previous supported research into brain-like intelligent control, using an advanced form of neural network design. This research has three major objectives: the first is to develop two level-5 adaptive critic designs. (Increasing level numbers indicate increasing level of capabilities to solve engineering problems and closer mimicking of perceived human intelligence. Currently, the highest level of critic design that has been well understood and used in a few applications is a level- 4 critic.) The first critic design based on approximate dynamic programming outputs the optimal return function and the derivatives of cost with respect to system states. The second critic design outputs the Hamiltonian and the derivatives of the Hamiltonian with respect to states and control. Advantages of these designs include retrieving Ricatti mattrix from the critic, and being able to check the Legendre-Clebsch condition, necessary for minimality. The second major objective is to investigate the robustness of the synthesized controller to: a) parametric variations, b) bound but unmodelled disturbances, and c) stochastic disturbances. The robustness analysis will be based on singular value based techniques, Liapunov concepts, and Montecarlo simulations. The third major objective is to use a set of two critics in conjunction to solve bench mark engineering problems involving inner loop and outer loop to account for slow dynamics and fast dynamics. The significance or major goal of this research is to combine human problem solving (brain like intelligence) philosophy embedded in a level-5 critic design and firm mathematical foundations offered by modern control and dynamic programming to solve difficult control problems in engineering. This approach not only finds optimal solutions but attempts to analyze the resulting solutions through robustness analysis. Such relations to establish relative stability of neurocontrolle rs are expected to help in the acceptance of neurocontrol for implementation in engineering. *** ??
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Integrating Dynamic Decision Making with Neurocontrollers by Combining System and Cognitive Sciences
Impulse Control of Nonlinear Systems With Uncertainties Using Neural Networks
Neural Networks for Control of Autonomous and Semi-Autonomous Systems
Compact Representations for Adaptive Critic Designs