In this note we explore the concept of the logarithmic norm of a matrix and illustrate its applicability by using it to find conditions under which the convergence of solutions of regularly perturbed systems of ordinary differential equations is uniform globally in time
The aim of this short note is twofold. First, we give a sketch of the proof of a recent result prove...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...
In the present paper, we consider second order strictly hyperbolic linear operators of the form $Lu\...
In this note we explore the concept of the logarithmic norm of a matrix and illustrate its applicabi...
In this note we explore the concept of the logarithmic norm of a matrix and illustrate its applicabi...
AbstractWe consider the Cauchy problem for linear and quasilinear symmetrizable hyperbolic systems w...
Logarithmic norms are often used to estimate stability and perturbation bounds in linear ODEs. Exten...
The deviation of the solution of the differential equation y' = f(t, y), y(O) = y sub O from the sol...
In this work, we establish some new sufficient conditions to show the uni-formh-stability for nonlin...
AbstractIn this paper, we present a sufficient condition to ensure that if the zero solution of a li...
AbstractIn this paper we have introduced a new regularity coefficient of time varying discrete linea...
AbstractSeveral perturbation theorems are proved for nonlinear ordinary differential systems x′ = f(...
AbstractThe l2-norm of the infinite vector of the terms of the Taylor series of an analytic function...
This paper studies a singular perturbation result for a class of generalized diffusive logistic equ...
AbstractThis paper is concerned with exponential stability of solutions of perturbed discrete equati...
The aim of this short note is twofold. First, we give a sketch of the proof of a recent result prove...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...
In the present paper, we consider second order strictly hyperbolic linear operators of the form $Lu\...
In this note we explore the concept of the logarithmic norm of a matrix and illustrate its applicabi...
In this note we explore the concept of the logarithmic norm of a matrix and illustrate its applicabi...
AbstractWe consider the Cauchy problem for linear and quasilinear symmetrizable hyperbolic systems w...
Logarithmic norms are often used to estimate stability and perturbation bounds in linear ODEs. Exten...
The deviation of the solution of the differential equation y' = f(t, y), y(O) = y sub O from the sol...
In this work, we establish some new sufficient conditions to show the uni-formh-stability for nonlin...
AbstractIn this paper, we present a sufficient condition to ensure that if the zero solution of a li...
AbstractIn this paper we have introduced a new regularity coefficient of time varying discrete linea...
AbstractSeveral perturbation theorems are proved for nonlinear ordinary differential systems x′ = f(...
AbstractThe l2-norm of the infinite vector of the terms of the Taylor series of an analytic function...
This paper studies a singular perturbation result for a class of generalized diffusive logistic equ...
AbstractThis paper is concerned with exponential stability of solutions of perturbed discrete equati...
The aim of this short note is twofold. First, we give a sketch of the proof of a recent result prove...
AbstractWe investigate well posedness of the Cauchy problem for SG hyperbolic systems with non-smoot...
In the present paper, we consider second order strictly hyperbolic linear operators of the form $Lu\...
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