[PDF] Top 20 Asymptotic Behavior of Solutions for Linear Implicit Difference Equations with Index 1
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Asymptotic Behavior of Solutions for Linear Implicit Difference Equations with Index 1
... in implicit difference equations (IDEs) (also referred to as singular difference equations, discrete-time descriptor systems) because of their appearance in many practical areas, such ... See full document
10
Asymptotic behavior of mild solutions for a class of abstract nonlinear difference equations of convolution type
... differential-difference equations of Volterra type are often used to model biological populations, see [13, 16, ...of linear Volterra difference equations of both convolution and nonconvolution types ... See full document
29
On the Asymptotic Behavior of Second Order Quasilinear Difference Equations
... the asymptotic properties of the solutions of second order differential equations [1] [2] difference equ- ations of the type (E) and/or related equations have been investigated ... See full document
21
Error Bounds for Asymptotic Solutions of Second Order Linear Difference Equations II: The First Case
... for solutions to a special summation equation and a first order nonlinear difference equation which will be often used ...> 1. The next paper Error bounds for asymptotic solutions of ... See full document
19
Oscillatory and Asymptotic Behavior of Solutions of Second Order Neutral Delay Difference Equations with “Maxima”
... and asymptotic behavior of solutions of neutral difference equations, see [1]-[5], and the references cited ...and asymptotic behavior of solu- tions of neutral ... See full document
12
Asymptotic constancy of solutions of systems of difference equations
... After, we have studied the existence of convergent solutions of nonlinear systems whose linear part has a dichotomy See 13, 14, 16-18] These results are obtained under absolutely summabl[r] ... See full document
6
Representations of solutions to linear and bilinear difference equations and systems of bilinear difference equations
... The cherry on the cake could be the classroom note [21] by Brand (1955) published in a widely read popular journal, which solves the bilinear difference equation in the way as it was suggested by old French masters [6, ... See full document
21
Periodicity of solutions of nonhomogeneous linear difference equations
... the linear difference equation, where one of the coefficients is periodic or con- stant and the others asymptotically approach zero, and obtained sufficient conditions for the existence of asymptotically periodic ... See full document
11
A PROFICIENT LOW COMPLEXITY ALGORITHM FOR PREEMINENT TASK SCHEDULING INTENDED FOR HETEROGENEOUS ENVIRONMENT
... Zeng, Asymptotic behavior for non-oscillatory solutions of difference equations with several delays in the neutral term, Journal of Applied Mathematics and Computing, ...No. 1– ... See full document
6
Nonlocal type asymptotic behavior for solutions of second order difference equations
... whose solutions, as one can easily check, are also solutions of the problem (), because the convergence of the series is implicitly assumed in this ...the solutions to problem () are also ... See full document
9
Global asymptotic stability of solutions of cubic stochastic difference equations
... Consequently, under (4.6), (4.7), and (4.8), our main result says that 0 is an asymp- totically stable equilibrium for the method (4.2) with probability one. Thus, this extends results for the linear case (cf. [9, ... See full document
12
Asymptotic behavior of a system of linear fractional difference equations
... Notice that system (1.1), in some cases, can have equilibrium points which belong to the coordinate axes as, for instance, when a = 0 and/or d = 0. As we mentioned earlier, the case a = d = 0 has been considered in ... See full document
17
Asymptotic behavior of a system of two difference equations of exponential form
... Difference equations have many applications in applied sciences, there are many papers and books that can be found concerning the theory and applications of difference equations, see ... See full document
11
Asymptotic Representation of the Solutions of Linear Volterra Difference Equations
... the asymptotic theory of the solutions of Volterra difference equations is extensive, and application of this theory is rapidly increasing to various ...difference equations, we choose to refer ... See full document
22
Global behavior of the solutions of some difference equations
... Equation 1 is locally asymptotically ...Equation 1 is global attractor. In Sect. 4 we give the solutions of some special cases of Equation 1 and give a numerical exam- ples of each case and ... See full document
16
Asymptotic behavior of a competitive system of linear fractional difference equations
... of solutions of (1.1) in the cases of global asymptotic stability ...local behavior implies the global behavior for competitive linear fractional ... See full document
13
Asymptotic Behavior of Equilibrium Point for a Family of Rational Difference Equations
... Difference equations appear naturally as discrete analogues and in the numerical solutions of differential and delay differential equations, and they have applications in biology, ecology, physics, and ... See full document
10
Asymptotic decay of nonoscillatory solutions of general nonlinear difference equations
... good deal of attention in the literature, and for recent results of this type, we refer the reader to the monographs of Agarwal [1], Agarwal and Wong [2] as well as the papers of Cheng et al. [3], Graef et al. ... See full document
8
Asymptotic behavior of solutions to a class of semilinear parabolic equations
... We turn to the proof of Theorem .. We use the integral estimate () to show the ex- istence of nontrivial blow-up nonnegative solutions, while we construct some global self- similar supersolutions to show the ... See full document
9
Asymptotic behavior of solutions of nonlinear functional differential equations
... Djafari Rouhani, we study the asymptotic behavior of solutions of nonlinear functional differential equation dut/dt + Aut+ Gut ft, where A is a maximal monotone operator in a nilbert spa[r] ... See full document
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