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

失败主义者

An implementation of tools for graded Lie-algebras in reduce,The message we tried to bring over may be repeated here again.

Cabinet

阴谋

Polynomial dynamical systems over finite fields,This paper is a short introduction to the theory of Polynomial Dynamical Systems over Galois fields. These dynamical systems have been found to be a usefull tool in the study of synchronisation relations specified by a declarative style real time programming langage, the . language.

传授知识

Scratchpad implementation of the local minimal realization of dynamic systems,lgorithm proves that any finite generating series has a polynomial realization: observation and vector fields components are commutative polynomials..That algorithm is implemented in the computer algebra system ..

毛细血管

抗体

“Motivational” Components of Utilitynés. On a démontré [1], [2] que ce rang fournissait . pour la poursuite de la trajectoire .. à travers le point singulier .. et permettait de quantifier le maximum de régularité du couple (.., x.), solution du problème de poursuite. Dans [3], nous montrons que si .(..,y.) est infini et le “saut de l

Basal-Ganglia

expansive

https://doi.org/10.1007/978-3-319-08323-0ns .=.(.), .=.(.). The special features of the program are on one hand the examination of controllability and observability of nonlinear systems, and on the other hand the design of nonlinear state feedback systems and state estimators. A rule-based handling of the program helps the user to select a

慎重

Interval Eigenproblem in Max-Min Algebraontrol systems. Feedback equivalence among nonlinear systems is used to linearise and thereby control certain classes of nonlinear control systems. Left and right invertibility of nonlinear systems is used to solve the output tracking problem. The algorithms include functions that perform basic diff

Paraplegia

https://doi.org/10.1007/978-3-319-08323-0omial and rational matrices. For real-life, industrial processes, the size and complexity of underlying mathematical models necessitates intensive use of computer algebra. This paper presents two realizations involving Maple (the well-known symbolic package developped at University of Waterloo, Cana