Buscar
Mostrando ítems 1-10 de 132
H ∞ state feedback control of discrete-time Markov jump linear systems through linear matrix inequalities
(2011-12-01)
This paper addresses the H ∞ state-feedback control design problem of discretetime Markov jump linear systems. First, under the assumption that the Markov parameter is measured, the main contribution is on the LMI ...
H ∞ state feedback control of discrete-time Markov jump linear systems through linear matrix inequalities
(2011-12-01)
This paper addresses the H ∞ state-feedback control design problem of discretetime Markov jump linear systems. First, under the assumption that the Markov parameter is measured, the main contribution is on the LMI ...
Landau and Kolmogoroff type polynomial inequalities II
(2004-06-01)
Let 0 < j < m ≤ n. Kolmogoroff type inequalities of the form ∥f(j)∥2 ≤ A∥f(m)∥ 2 + B∥f∥2 which hold for algebraic polynomials of degree n are established. Here the norm is defined by ∫ f2(x)dμ(x), where dμ(x) is any ...
Landau and Kolmogoroff type polynomial inequalities II
(2004-06-01)
Let 0 < j < m ≤ n. Kolmogoroff type inequalities of the form ∥f(j)∥2 ≤ A∥f(m)∥ 2 + B∥f∥2 which hold for algebraic polynomials of degree n are established. Here the norm is defined by ∫ f2(x)dμ(x), where dμ(x) is any ...
A discrete weighted Markov-Bernstein inequality for sequences and polynomials
(Elsevier B.V., 2021-01-01)
For parameters c is an element of(0,1) and beta > 0, let l(2)(c ,beta) be the Hilbert space of real functions defined on N (i.e., real sequences), for which parallel to f parallel to(2)(c,beta) := Sigma(infinity)(k=0)(beta)(k)/k! ...
H(infinity) Filtering of Discrete-Time Markov Jump Linear Systems Through Linear Matrix Inequalities
(Ieee-inst Electrical Electronics Engineers IncPiscatawayEUA, 2009)
H(2) filtering of discrete-time Markov jump linear systems through linear matrix inequalities
(Taylor & Francis LtdAbingdonInglaterra, 2008)
Landau and Kolmogoroff type polynomial inequalities
(Gordon Breach Sci Publ Ltd, 1999-01-01)
Let 0<j<m less than or equal to n be integers. Denote by parallel to . parallel to the norm parallel to f parallel to(2) = integral(-infinity)(infinity) f(2)(x) exp(-x(2)) dx. For various positive values of A and B we ...