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Iterative Oscillation Criteria in Deviating Difference Equations

Mediterranean Journal of Mathematics, 2020
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George E. Chatzarakis, Irena Jadlovská
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Perturbative Oscillation Criteria and Hardy‐Type Ineqalities

Mathematische Nachrichten, 1998
AbstractWe prove a natural generalization of Kneser's oscillation and Hardy's inequality for Sturm‐Liouville differential expressions. In Particular, assuming − d/dxp0(x)+q0(x), x ∈ a, b), −∞≦a<b≦∞, to be nonoscillatory near a (or b), we determine condition on q(x) such that − d/dxp0(x)+q0(x)+q(x) is nonoscillatory, respectively, oscillatory near a (
Gesztesy, F., Ünal, M.
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Oscillation Criteria for a 2-D Discrete System

Qualitative Theory of Dynamical Systems, 2016
This paper is concerned with the oscillatory behavior of the \(2\)-D discrete system \[ u_{m-1,n} + u_{m,n-1} - p u_{m,n} + q u_{m+k,n+l} = 0, \tag{1} \] where \(p, q\) are real numbers and \(m, n, k, l\) are nonnegative integers. The investigation of the problem above is divided into four mutually exclusive cases: (i) \(k \geq 1\) and \(l\geq 1\), (ii)
Yuan, Chunhua, Zhang, Liang
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Oscillation Criteria for Matrix Differential Equations

Canadian Journal of Mathematics, 1967
We shall be concerned at first with some properties of the solutions of the matrix differential equation1.1whereis an n × n symmetric matrix whose elements are continuous real-valued functions for 0 < x < ∞, and Y(x) = (yij(x)), Y″(x) = (y″ ij(x)) are n × n matrices.
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Oscillation criteria of the Popov type

IEEE Transactions on Automatic Control, 1975
Criteria of the Popov type are established for the existence of periodic motion in state space for a class of time invariant, autonomous, nonlinear feedback systems. In a restricted sense they constitute an extension of a previously obtained result [1].
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Oscillation Criteria for Third Order Differential Equations

SIAM Journal on Mathematical Analysis, 1976
This paper gives some sufficient conditions for \[ y''' + p(x)y' + q(x)y = 0\] to have oscillatory solutions.
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Oscillation criteria for difference equations with damping terms

Applied Mathematics and Computation, 2004
The authors study the oscillation of second order nonlinear difference equations with damping of the form \[ \Delta(a_n(\Delta x_n)^\gamma)+p_n(\Delta x_n)^\gamma+q_nf(x_{n+1})=0, n=n_0,n_0+1, \cdots. \tag{1} \] By means of generalized Riccati transformation techniques, several new oscillation criteria are established for oscillation of all solutions ...
Samir H. Saker, Sui Sun Cheng
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Oscillation Criteria for Semilinear Equations in General Domains

Canadian Mathematical Bulletin, 1976
Oscillation theory for nonlinear ordinary differential equations has been extensively developed in recent years by several authors. We refer the reader to the recent paper by Noussair and Swanson, [2], where an extensive bibliography may be found. The situation is somewhat different for the case of second order partial differential equations, an area ...
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Interval oscillation criteria for second-order nonlinear differential equations with damping

Computers and Mathematics With Applications, 2000
Wan-Tong Li, R P Agarwal
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