Titlebook: Impulsive Control in Continuous and Discrete-Continuous Systems; Boris M. Miller,Evgeny Ya. Rubinovich Book 2003 Springer Science+Business

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Optimality conditions in control problems within the class of generalized solutions, maximum principle have been obtained at the beginning of 60-ths, and hereafter are widely used in the practice of the optimal control as a powerful tool for the solution of applied problems and development of the optimization algorithms and software. In its typical form the maximum principle reduce

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Observation control problems in discrete-continuous stochastic systems,gram, which is usually supposed to be fixed and continuous. However, in many practical situations we also have a possibility of controlling the observation program in a way that affects both the observations timing and composition. This, in turn, leads to a control problem where one tries to choose

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Appendix. Differential equations with measures,n of this very important area of a real analysis. Our aim is only to present some necessary result, to make this book more or less self-contained. For more details and proofs we refer to [89], [152], [179], [192].

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Boris M. Miller,Evgeny Ya. Rubinovichns for HTS. Combinatorial methods used in the drug discovery is not suitable in heterogeneous catalysis since many inactive combinations would have to be tested increasing significantly the screening costs. Optimisation methods comprising in particular evolutionary approaches applying genetic algori

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