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Oscillation of a logistic difference equation with several delays

Oscillation of a logistic difference equation with several delays

... reduce oscillation (nonoscillation) of a nonlinear equation which is obtained from ...the oscillation (nonoscil- lation) problem for some linear ...developed oscillation theory for linear ... See full document

12

Forced Oscillation of Nonlinear Impulsive Hyperbolic Partial Differential Equation with Several Delays

Forced Oscillation of Nonlinear Impulsive Hyperbolic Partial Differential Equation with Several Delays

... The theory of partial functional differential equations can be applied to many fields, such as biology, population growth, engineering, control theory, physics and chemistry, see the monograph [1] for basic theory and ... See full document

15

Nonoscillation of First Order Dynamic Equations with Several Delays

Nonoscillation of First Order Dynamic Equations with Several Delays

... Oscillation of first-order delay-difference and differential equations has been extensively studied in the last two decades. As is well known, most results for delay differential equations have their analogues for ... See full document

22

Exact oscillation regions for a partial difference equation

Exact oscillation regions for a partial difference equation

... presents several useful lemmas. In Section , we derive the oscillation criterion for partial difference equation ...our oscillation criterion in Section ... See full document

6

Positive solutions of second order linear difference equation with variable delays

Positive solutions of second order linear difference equation with variable delays

... on oscillation of second-order linear difference ...J: Oscillation of second-order linear difference ...BG: Oscillation of delay difference equations in a critical ... See full document

12

2. Oscillation of a Class of Second Order Neutral Difference Equations with Delays

2. Oscillation of a Class of Second Order Neutral Difference Equations with Delays

... Neutral difference equations can be applied in several fields such as bifurcation analysis, population dynamics, stability theory, the dynamics of delayed network systems and ...delay difference ... See full document

9

Complex oscillation of meromorphic solutions for difference Riccati equation

Complex oscillation of meromorphic solutions for difference Riccati equation

... Recently, as the difference analogs of Nevanlinna’s theory were being investigated [–], many results on the complex difference equations have been got rapidly. Many papers [, –] mainly deal with the growth of ... See full document

10

Exponential Stability of Difference Equations with Several Delays: Recursive Approach

Exponential Stability of Difference Equations with Several Delays: Recursive Approach

... with an arbitrary bounded delay hn: n − T ≤ hn ≤ n for some integer T > 0 and any n. Since 0.3|sinn| |1 − 1.5| ≤ 0.8 < 1, then by Corollary 2.3 this equation is exponentially stable. Lemma 1.4 is formulated ... See full document

13

Oscillation of second order difference equation with several super linear neutral terms

Oscillation of second order difference equation with several super linear neutral terms

... tions {x(n)} of Eq. (1.1) which satisfy sup {|x(n)| : n ≥ N} > 0 for all n ≥ N, and assume that Eq. (1.1) possesses such solutions. As usual, a solution of Eq. (1.1) is called oscillatory if it is neither eventually ... See full document

10

Estimates for the norms of solutions of difference systems with several delays

Estimates for the norms of solutions of difference systems with several delays

... constant matrix A established in Corduneanu [3], we derive explicit stability conditions. Further, we suppose that the unperturbed linear difference equations have a bounded growth. Actually, this work is an extension of ... See full document

7

A Discrete Equivalent of the Logistic Equation

A Discrete Equivalent of the Logistic Equation

... difference equation of convolution ...are several results concerning the boundedness, asymptotic behavior, admissibility, and periodicity of the solution of a Volterra difference ... See full document

15

On the Difference Equation

On the Difference Equation

... But “a question ” of mathematics and biology is whether stable and sustained oscillation possible for 1.1, when αβ > 1, increases. In the present paper, we provide a detailed analysis of these questions. ... See full document

7

A semilinear transport equation with delays

A semilinear transport equation with delays

... 1. Introduction. In this paper, we investigate a singular transport equation which arises as a model of the blood production system. Similar models have been investigated in [1, 4, 5, 6, 7, 8, 9]. In the model we ... See full document

16

On the oscillation of q fractional difference equations

On the oscillation of q fractional difference equations

... was extended in [], and more general cases were studied. On the other hand, the oscilla- tion of solutions for fractional difference equations, which is the discrete counterpart of the corresponding fractional ... See full document

11

Oscillation for a Class of Fractional Differential Equation

Oscillation for a Class of Fractional Differential Equation

... The oscillation theory as a part of the qualitative theory of differential equa- tions has been developed rapidly in the last decades, and there has been a great deal of works on the oscillatory behavior of ... See full document

11

Oscillation of nonlinear delay difference equations

Oscillation of nonlinear delay difference equations

... We obtain some oscillation criteria for solutions of the nonlinear delay differ αj ence equation of the form xn+1 − xn + pn m j=1 xn−k = 0.. 2000 Mathematics Subject Classification.[r] ... See full document

6

A survey on the oscillation of differential equations with several deviating arguments

A survey on the oscillation of differential equations with several deviating arguments

... Consider equation (.) and assume that τ (t) is continuously differentiable and that there exists θ >  such that p(τ (t))τ (t) ≥ θ p(t) eventually for all t. Under this additional as- sumption, in , Kon et ... See full document

15

Difference inequality for stability of impulsive difference equations with distributed delays

Difference inequality for stability of impulsive difference equations with distributed delays

... impulsive difference equations with distributed ...delay difference inequality and using the properties of “r-cone” and eigenspace of the spectral radius of non-negative matrices, some new sufficient ... See full document

9

Evolution of size-dependent flowering in Onopordum illyricum: A quantitative assessment of the role of stochastic selection pressures

Evolution of size-dependent flowering in Onopordum illyricum: A quantitative assessment of the role of stochastic selection pressures

... growth equation, we included the residual variation from the regression equation by adding random normal deviates with 0 mean and standard deviation set by the ... See full document

25

On the oscillation of certain third order difference equations

On the oscillation of certain third order difference equations

... ject of intensive study in the last decade. For typical results regarding (1.4;δ), we refer the reader to the monographs [1, 2, 4, 8, 12], the papers [3, 6, 11, 15], and the ref- erences cited therein. However, compared ... See full document

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