Results 81 to 90 of about 186 (128)
Half-linear discrete oscillation theory
Electronic Journal of Qualitative Theory of Differential Equations, 2000 Oscillatory properties of the second order half-linear difference equation $$\Delta(r_k|\Delta y_k|^{\alpha-2}\Delta y_k)+p_k|y_{k+1}|^{\alpha-2}y_{k+1}=0,$$ where $\alpha>1$, are investigated.
Pavel Řehák
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Fourth Order Difference Equations: Oscillation and Nonoscillation
Rocky Mountain Journal of Mathematics, 1993 Consider the fourth order difference equation \[ \Delta^ 2 (P_ n \Delta^ 2 U_ n)-Q_{n+1} \Delta^ 2 U_{n+1}-R_{n+2} U_{n+2}=0 \tag{*} \] where \(P_ n\), \(Q_ n\) and \(R_ n\) are real sequences satisfying \(P_ n>0\), \(Q_ n \geq 0\) and \(R_ n>0\) for all \(n \geq 1\).
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In vitro cell cycle oscillations exhibit a robust and hysteretic response to changes in cytoplasmic density. [PDF]
Proc Natl Acad Sci U S A, 2022 Jin M, Tavella F, Wang S, Yang Q.
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Electronic Journal of Differential Equations, 2009 This article concerns the asymptotic behaviour of solutions to nonlinear first-order neutral delay dynamic equations involving coefficients with opposite signs.
Basak Karpuz +2 more
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Critical Oscillation Constant for Difference Equations with Almost Periodic Coefficients
Abstract and Applied Analysis, 2012 We investigate a type of the Sturm-Liouville difference equations with almost periodic coefficients. We prove that there exists a constant, which is the borderline between the oscillation and the nonoscillation of these equations.
Petr Hasil, Michal Veselý
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MathematicsThis paper focuses on studying the oscillatory properties of a distinctive class of second-order advanced differential equations with distributed deviating arguments in a noncanonical case.
Zuhur Alqahtani +3 more
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Electronic Journal of Differential Equations, 2004 We study scalar first order linear autonomous neutral delay differential equations with distributed type delays. This article presents some new results on the asymptotic behavior, the nonoscillation and the stability.
Christos G. Philos, Ioannis K. Purnaras
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Nonoscillation for Functional Differential Equations of Mixed Type
Journal of Mathematical Analysis and Applications, 2000 It is considered the linear autonomous functional-differential equation \[ \dot x(t)+ \int^1_{-1} (d\mu(s)) x(t+ s)= 0 \] which is of mixed (retarted/advanced) type. An example shows that such equations may be nonoscillatory in spite of the existence of the real roots of the characteristic equation.
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The Timing of Reward-Seeking Action Tracks Visually Cued Theta Oscillations in Primary Visual Cortex. [PDF]
J Neurosci, 2017 Levy JM +3 more
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Oscillation or nonoscillation property for semilinear wave equations
Journal of Computational and Applied Mathematics, 2004 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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