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Titlebook: Control Theory of Distributed Parameter Systems and Applications; Proceedings of the I Xunjing Li,Jiongmin Yong Conference proceedings 1991

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楼主: Optician
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Stephan Maykus Dipl.-Sozialpäd. (Univ.). A particular case of this equation is when .=.(.). In this case, the equation is the well known Hamilton Jacobi Bellman equation..The problem is formulated as follows: The state equation of the control problem is as classical one. The cost function is described by a solution of certain backward stochastic differential equation.
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Metods and models to design mobile controls on surface,rce movement is taken into account. The calculation method of controls making use of above two types of models has been developed. The paper contains the calculation examples of the source movement laws along the linewise object surface trajectories, power of the mobile source, dynamics of temperature field and grafical result representations.
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The asymptotic regulator design for nonlinear flexible structures with arbitrary constant disturband. With some assumptions, this paper presents explicit sufficient conditions for the existence of the finite dimensional asymptotic regulator which stabilizes and regulates nonlinear flexible structures.
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On the stability of open population large scale system,me-varying upper critical value of absolute birth-rate, and give the sufficient conditions for the large scale system to be stable and asymptotically stable, mearwhile give the necessary condition for the large scale system to be stable. These results may provide a strict mathematics theory for popu
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