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Pseudo Almost Periodic Solutions of Differential Equations With Piecewise Constant Arguments

Applicable Analysis, 1999
The authors consider linear and nonlinear differential equations with piecewise constant argument \[ \dot x(t)=ax(t)+bx([t])+f(t),\qquad \dot x(t)=ax(t)+bx([t])+F(t,x), \quad t\in \mathbb{R}. \] On the base of introducing a new concept of pseudo almost-periodic sequence the authors discuss the existence of a pseudo almost-periodic solution to these ...
Rong Yuan
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Pseudo Almost Periodic Solutions for Differential Equations Involving Reflection of the Argument [PDF]

open access: yesJournal of the Korean Mathematical Society, 2004
Summary: We investigate the existence and uniqueness of almost-periodic and pseudo almost-periodic solution for nonlinear differential equations with reflection of argument. For the case of almost-periodic forced term , we consider the frequency modules of the solutions.
exaly   +3 more sources

On the Weighted Pseudo-Almost Periodic Solution for BAM Networks with Delays

Neural Processing Letters, 2017
In this paper, a class of Bidirectional Associative Memory neural networks with time-varying weights and continuously distributed delays is discussed. Sufficient conditions are obtained for the existence and uniqueness of weighted pseudo-almost periodic solution of the considered model and numerical examples are given to show the effectiveness of the ...
Boudour Ammar   +2 more
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Pseudo Almost Periodic Solutions for Some Parabolic Evolution Equations With Stepanov-Like Pseudo Almost Periodic Forcing Terms

Journal of Mathematical Analysis and Applications, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lahcen MANIAR, Kamal Khalil
exaly   +2 more sources

Pseudo Almost Periodic Solution of Nicholson’s Blowflies Model With Mixed Delays

open access: yesApplied Mathematical Modelling, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Farouk Cherif
exaly   +2 more sources

Existence of weighted pseudo-almost periodic solutions to some classes of differential equations with -weighted pseudo-almost periodic coefficients

Nonlinear Analysis: Theory, Methods & Applications, 2010
In the paper under review the concept is introduced of weighted pseudo-almost periodicity in the sense of Stepanov and its properties are studied. An application is given of this concept to the study of the existence of weighted pseudo-almost periodic solutions to the class of perturbed hyperbolic differential equations \(u'(t)=Au(t)+f(t, Bu(t))\), \(t\
Diagana, Toka   +2 more
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Pseudo Almost Periodic Solutions to a Class of Semilinear Differential Equations

Nonlinear Dynamics, 2005
Existence of a unique pseudo almost periodic solution to the abstract differential equation \[ u'(t) = Au(t) + Bu(t) + f(t,Cu(t)), \quad t\in \mathbb R \] is proved, where \(A,\;B\) are densely defined, closed linear operators on a Hilbert space \(H\), \(C\) is a bounded linear operator, and \(f: \mathbb R\times H \rightarrow H\) is a nonlinear ...
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Weighted Pseudo Almost Periodic and Pseudo Almost Automorphic Solutions of Class r for Some Partial Differential Equations

Differential Equations and Dynamical Systems, 2018
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Ezzinbi, Khalil   +2 more
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Pseudo almost periodic solutions for some differential equations in a banach space

Nonlinear Analysis: Theory, Methods & Applications, 1997
Differential equations of the form \[ dx/dt =f\bigl(t,x(t) \bigr) \] are considered. A very important question in many practical situations connected with this type of equation is to know if there exists a mean value of a bounded solution \(x(t)\). By the mean value it is understood the limit \[ \lim_{T\to\infty} (1/2T) \int^T_{-T} x(t)dt \] if it ...
Ait, Dads E., Ezzinbi, K., Arino, O.
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Pseudo Almost Periodic Solutions of Impulsive Differential Equations with Delay

Differential Equations and Dynamical Systems, 2013
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openaire   +1 more source

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