Results 71 to 80 of about 337,037 (167)
On periodic linear neutral delay differential and difference equations
This article concerns the behavior of the solutions to periodic linear neutral delay differential equations as well as to periodic linear neutral delay difference equations.
Christos G. Philos, Ioannis K. Purnaras
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Bounded Oscillation of a Forced Nonlinear Neutral Differential Equation
This paper is concerned with the nth-order forced nonlinear neutral differential equation [x(t)-p(t)x(τ(t))](n)+∑i=1mqi(t)fi(x(σi1(t)),x(σi2(t)),…,x(σiki(t)))=g(t), t≥t0.
Zeqing Liu +3 more
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Necessary and sufficient conditions for oscillation of neutral delay differential equations
In this article, we concerned with oscillation of the neutral delay differential equation $[x(t)-px(t-\tau)]'+qx(t-\sigma)=0$ with constant coefficients.
Songbai Guo +2 more
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EXPONENTIAL DECAY FOR A NEUTRAL WAVE EQUATION
Summary: A strongly damped wave equation involving a delay of neutral type in its second order derivative is considered. It is proved that solutions decay to zero exponentially despite the fact that delays are, in general, sources of instability.
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Stability Switches in a First-Order Complex Neutral Delay Equation
Stability of the first-order neutral delay equation x′(t)+ax′(t−τ)=bx(t)+cx(t−τ) with complex coefficients is studied, by analyzing the existence of stability switches.
M. Roales, F. Rodríguez
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A class of Neutral Functional Differential Equations
Formulation and study of the initial value problem for neutral functional differential equations. The existence, uniqueness, and continuation of solutions to this problem are investigated, and an analysis is made of the dependence of the solutions on the initial conditions and parameters, resulting in the derivation of a continuous dependence theorem ...
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eriodicity and stability in neutral nonlinear differential equations with functional delay
We study the existence and uniqueness of periodic solutions and the stability of the zero solution of the nonlinear neutral differential equation $$ frac{d}{dt}x(t) = -a(t)x(t)+ frac{d}{dt}Q(t, x(t-g(t))) +G(t,x(t), x(t-g(t))).
oussef M. Dib +2 more
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Oscillation of solutions of neutral difference equations with a nonlinear neutral term
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Approximation scheme of higher accuracy of differential equations of neutral type
The properties of solution of initial problem for differential-dierence equation of neutral type were researched. An approximate estimate of element delay was specied by scheme ofhigher accuracy.
S. A. Pernay, I. M. Cherevko
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Asymptotic Behavior of Solutions for Neutral Difference Equations
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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