Some remarks on the -stability for families of polynomials
Jean Mawhin (1997)
Archivum Mathematicum
Similarity:
Displaying similar documents to “On parametric Hurwitz stability margin of real polynomials”
Some remarks on the -stability for families of polynomials
On the -stability of systems of differential equations in the Routh-Hurwitz and the Schur-Cohn cases.
Zahreddine, Ziad (1996)
Bulletin of the Belgian Mathematical Society - Simon Stevin
Similarity:
On stability and the Łojasiewicz exponent at infinity of coercive polynomials
Tomáš Bajbar, Sönke Behrends (2019)
Kybernetika
Similarity:
In this article we analyze the relationship between the growth and stability properties of coercive polynomials. For coercive polynomials we introduce the degree of stable coercivity which measures how stable the coercivity is with respect to small perturbations by other polynomials. We link the degree of stable coercivity to the Łojasiewicz exponent at infinity and we show an explicit relation between them.
The boundary crossing theorem and the maximal stability interval.
López-Renteria, Jorge-Antonio, Aguirre-Hernández, Baltazar, Verduzco, Fernando (2011)
Mathematical Problems in Engineering
Similarity:
On stability of parametrized families of polynomials and matrices.
Akyar, Handan, Büyükköroğlu, Taner, Dzhafarov, Vakıf (2010)
Abstract and Applied Analysis
Similarity:
Schur stability of the convex combination of complex polynomials
Stanisław Białas, Małgorzata Białas (2010)
Control and Cybernetics
Similarity:
Nonnegativity of uncertain polynomials.
Šiljak, Dragoslav D., Šiljak, Matija D. (1998)
Mathematical Problems in Engineering
Similarity:
Robust stability of non linear time varying systems
Ezra Zeheb (1999)
Kybernetika
Similarity:
Systems with time-varying non-linearity confined to a given sector (Luré type) and a linear part with uncertainty formulated by an interval transfer function, are considered. Sufficient conditions satisfying the Popov criterion for stability, which are computationally tractable, are derived. The problem of checking the Popov criterion for an infinite set of systems, is reduced to that of checking the Popov criterion for a finite number of fixed coefficient systems, each in a prescribed...