Results 21 to 30 of about 4,671,699 (371)
On the Stability of a class of Polytopes of third order square matrices and stability radius
In this work we investigate the stability properties of a convex symmetric timeinvariant third order matrix's polytope depending on a real positive parameter $r$.
Efrén Vázquez Silva
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Sharp Bounds on the Critical Stability Radius for Relativistic Charged Spheres [PDF]
In a recent paper by Giuliani and Rothman \cite{GR}, the problem of finding a lower bound on the radius $R$ of a charged sphere with mass M and charge ...
Håkan Andréasson
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On the Stability Radius of Matrix Polynomials
The stability radius of a matrix polynomial P ( λ ) relative to an open region ω of the complex plane and its relation to the numerical range of P ( λ ) are investigated. Using an expression of the stability radius in terms of λ on the boundary of ω and A P ( λ ) m 1 A 2 , a lower bound is obtained.
Panayiotis Psarrakos +1 more
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The stability radius of linear operator pencils
Let T and S be two bounded linear operators from Banach spaces X into Y and suppose that T is Fredholm and the stability number k(T;S) is 0. Let d(T;S) be the supremum of all r > 0 such that dim N(T- S) and codim R(T- S) are constant for all with | | < r. It was proved in 1980 by H. Bart and D.C. Lay that d(T;S) = \lim_{n\to\infty} _{n}(T;S)
Cătălin Badea, Mostafa Mbekhta
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This note is devoted to a robust stability analysis, as well as to the problem of the robust stabilization of a class of continuous-time Markovian jump linear systems subject to block-diagonal stochastic parameter perturbations. The considered parametric
Vasile Dragan, Samir Aberkane
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Approximating the Real Structured Stability Radius with Frobenius-Norm Bounded Perturbations [PDF]
We propose a fast method to approximate the real stability radius of a linear dynamical system with output feedback, where the perturbations are restricted to be real valued and bounded with respect to the Frobenius norm.
N. Guglielmi +3 more
semanticscholar +1 more source
Radius stabilization in a supersymmetric warped compactification [PDF]
A supersymmetric (SUSY) model of radius stabilization is constructed for the S^1/Z_2 warped compactifications with a hypermultiplet in five dimensions. Requiring the continuity of scalar field across the boundaries, we obtain radius stabilization preserving SUSY, realizing the SUSY extension of the Goldberger-Wise mechanism.
Minoru Eto +2 more
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Supersymmetric radius stabilization in warped extra dimensions [PDF]
14 pages, LaTeX, accepted version in ...
Maru, Nobuhito, Okada, Nobuchika
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Radius stabilization and anomaly-mediated supersymmetry breaking [PDF]
20 pages ...
Luty, Markus A., Sundrum, Raman
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Stabilization of behaviours [PDF]
In this paper we characterize the set of all restrictions on the behaviour of a plant that shape the characteristic polynomial of the closed-loop system. These control laws include both classical feedback laws and singular feedback laws.
Geest, Robert van der
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