Titlebook: Algebraic Computing in Control; Proceedings of the F Gérard Jacob,Fran?oise Lamnabhi-Lagarrigue Conference proceedings 1991 Springer-Verlag

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書目名稱Algebraic Computing in Control影響因子(影響力)




書目名稱Algebraic Computing in Control影響因子(影響力)學(xué)科排名




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書目名稱Algebraic Computing in Control被引頻次




書目名稱Algebraic Computing in Control被引頻次學(xué)科排名




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書目名稱Algebraic Computing in Control讀者反饋學(xué)科排名

不可思議

,Poincaré’s linearization method applied to the design of nonlinear compensators,

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Fast algorithms for structured matrices and interpolation problems,

變化

Ezgi Polat,Nezir Aydin,Erkan Isikli previously intractable problem, using the method of Gr?bner Bases. We present an experimental example where kinetic parameters for individual enzymes are measured by making observations of a multi-enzyme system, and fitting these data to the rate law for the complete system.

Etymology

Christine Bigby,Jacinta Douglasch by using and dualizing the formal theory of systems of PDE introduced in 1960–1975 by D.C. Spencer and coworkers. At the same time, we shall produce and comment a certain number of nontrivial typical examples coming from mathematical physics in order to illustrate the applications of the previous methods to partial differential control theory.

運動吧

調(diào)色板

Interval Eigenproblem in Max-Min Algebraft and right invertibility of nonlinear systems is used to solve the output tracking problem. The algorithms include functions that perform basic differential geometric computations, two modules for study and analysis of nonlinear control systems, and two packages for the design of nonlinear controllers for the output tracking problem.

虛度

Decision Making and Optimizationential geometric conditions which identify this class of systems can be automatically verified by means of symbolic languages such as MACSYMA. The construction of the stabilizing output feedback control involves an iterative procedure which can also be implemented on computers.

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Asseverate

Efficiency Change Over Different Times,s sont utilisés pour l‘étude structurelle des systèmes linéaires mutivariables et la synthèse de correcteurs réalisant des objectifs de commande. Les structures de résolution des problèmes de poursuite parfaite avec stabilité et de rejet de perturbation par mesure de sorties avec stabilité sont présentées.