Národní úložiště šedé literatury Nalezeno 8 záznamů.  Hledání trvalo 0.00 vteřin. 
Maxitive and k-order maxitive measures
Mesiar, Radko
Maxitive measures and corresponding integrals are recalled. Inspired by the concept of k-order additivity, k-order maxitive measures are introduced.
Structure estimation for systems described by radial basis functions based on normalized QR filtering
Kadlec, Jiří
The recursive algorithm for the estimation of the variable radial base structure based on the QA algorithm with the exponential forgetting, is presented for the radial-bases regression model in the parallel QA implementations. The algorithm is suitable also for the concurrent estimation of the model structure. It allows a highly modular implementation convenient for the parallel computation, what makes it suitable for the fast on line implementation in the area of nonlinear beame forming, etc.
Modules over non-commutative rings for an analysis of control systems
Xia, X. ; Márquez-Martínez, L. ; Zagalak, Petr ; Moog, C.
The paper introduces some concepts of the theory of non-commutative rings into the theory of nonlinear systems with time delays. The left Ore ring of non-commutative polynomials defined over the field of meromorphic functions is studied and some properties of modules over such rings are presented. This approach is then generalized to a special class of nonlinear systems with delays that are called Generalized Roesser Systems. Finally, the theory is used to define and characterize.
Robust regulation for nonlinear systems via an observer-based generalized immersion
Castillo-Toledo, B. ; Čelikovský, Sergej
The problem of robust output regulation is solved using a concept of generalized observer based immersion. Illustrative examples and computer simulations are included.
Some remarks on matrix completion problems
Loiseau, J. J. ; Zagalak, Petr ; Mondie, S.
The matrix completion problem introduced in (Loiseau et al.,1998) is reconsidered and the latest results achieved in that field are discussed.
Matrix Diophantine equations: Towards a reliable solution for proper feedback compensators
Kraffer, Ferdinand ; Zagalak, Petr
The matrix polynomial equation XD +YN = C is solved for X and Y leading to proper compensator for a closed-loop system in a negative unity feedback configuration with a strictly proper plant in a right matrix fraction description. All proper compensators are described by a parametrization whose computation relates to the polynomial row-echelon form.
Polynomial matrices, LMIs and static output feedback
Henrion, Didier ; Kučera, V.
In the polynomial approach to systems control, the static output feedback problem can be formulated as follows: given two polynomial matrices D(s) and N(s), find a constant matrix K such that polynomial matrix D(s)+KN(s) is stable. In this paper, we show that solving this problem amounts to solving a linear matrix inequality with a non-convex rank constraint.
Rank-one LMI approach to robust stability of polynomial matrices
Henrion, Didier ; Sugimoto, K. ; Šebek, M.
Necessary and sufficient conditions are formulated for checking robust stability of an uncertain polynomial matrix. Various stability regions and uncertainty models are handled in a unified way. The conditions, stemming from a general optimization methodology similar to the one used in mu-analysis, are expressed as a rank-one LMI, a non-convex problem frequently arising in robust control.

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