Algebraic Computing in Control : European Conference Proceedings

The symbolic computation of vector field expressions.- An implementation of tools for graded Lie-algebras in reduce.- Computer algebra approaches to enzyme kinetics.- Calcul formel pour la "poursuite singuliere" de trajectories.- Using symbolic calculus for singularly perturbed nonlinear systems.- Calcul d'approximations de la solution d'un systeme non lineaire utilisant le logiciel Scratchpad.- Scratchpad implementation of the local minimal realization of dynamic systems.- Poincare's linearization method applied to the design of nonlinear compensators.- Program for symbolic and rule-based analysis and design of nonlinear systems.- Algebraic computations for design of nonlinear control systems.- Joint use of maple and Basile: Using computer algebra in a CACSD environment.- Computer algebra for nonlinear output feedback stabilization.- Decouplage des systemes dynamiques non lineaires.- Utilisation du calcul formel pour l'etude et la commande des systemes lineaires : approche transfert.- Fast algorithms for structured matrices and interpolation problems.- Polynomial dynamical systems over finite fields.- Computing with P.B.W. in enveloping algebras.- Rational computation in dioid algebra and its application to performance evaluation of Discrete Event Systems.- Intrinsic differential algebra.- Truncated bilinear approximants: Carleman, finite volterra, Pade-type, geometric and structural automata.- Generating series for analytic systems.- Poincare normal form and carleman linearization.- Control algorithms for chaotic systems.- Analytical method of solving the differential equations, describing a developing macroeconomical system that is under the influence of scientific and technical progress.- Practical computation of accessibility, controllability and nilpotent approximations.- Algebraic computing and linear system control.- Asymptotic behaviour of nash strategy in linear-quadratic games a computer algebra approach.- Optimal pole placement by weight selection.- Algebraic computations for multi-delay systems analysis.