Oscillatory and asymptotic behaviour of higher order difference equations
This paper is concerned with the oscillation and asymptotic behaviour of nonoscillatory solutions of nonlinear difference equation of a particular form.
Błażej Szmanda
doaj
On oscillatory behavior of two-dimensional time scale systems
This paper deals with long-time behaviors of nonoscillatory solutions of a system of first-order dynamic equations on time scales. Some well-known fixed point theorems and double improper integrals are used to prove the main results.
Özkan Öztürk
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Learning to learn by using nonequilibrium training protocols for adaptable materials. [PDF]
Falk MJ +7 more
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Nonoscillatory Solutions of Second Order Differential Equations with Integrable Coefficients [PDF]
The asymptotic behavior of nonoscillatory solutions of the equation x + a ( t ) | x | γ sgn x = 0 , γ > 0 x + a\left ( t
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Oscillation and non-oscillation of some neutral differential equations of odd order
An existence criterion for nonoscillatory solution for an odd order neutral differential equation is provided. Some sufficient conditions are also given for the oscillation of solutions of some nth order equations with nonlinearity in the neutral term.
B. S. Lalli, B. G. Zhang
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Bounded nonoscillatory solutions of neutral type difference systems
Summary: This paper deals with the existence of a bounded nonoscillatory solution of nonlinear neutral type difference systems. Examples are provided to illustrate the main results.
Ethiraju Thandapani +2 more
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This paper aims to study the asymptotic properties of nonoscillatory solutions (eventually positive or negative) of a class of third-order canonical neutral differential equations.
Hail S. Alrashdi +4 more
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Simulation of Fixed-Bed Chromatographic Processes Considering the Nonlinear Adsorption Isotherms. [PDF]
Khan A, Qamar S.
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NONOSCILLATORY SOLUTIONS OF DELAY DIFFERENTIAL EQUATIONS WITH OSCILLATING COEFFICIENTS
Nonoscillatory solutions of delay differential equations with oscillatory coefficients of the form \[ y'(t)+P_ 0(t)y(t)+\sum_{i=1}^ n P_ i(t)y(t-T_ i(t))=0\tag{1} \] are considered. The main results are: Theorem 1. Consider differential equation (1), where \(P_ 0(t)\), \(P_ i(t)\) and \(T_ i(t)\) are continuous functions such that \(| P_ 0(t)|\leq P_ 0\
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Diverse role of decoys on emergence and precision of oscillations in a biomolecular clock. [PDF]
Dey S, Singh A.
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