Results 31 to 40 of about 268,617 (332)
Integral Comparison Criteria for Half-Linear Differential Equations Seen as a Perturbation [PDF]
In this paper, we present further developed results on Hille–Wintner-type integral comparison theorems for second-order half-linear differential equations.
Zuzana Pátíková
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Refined Oscillation Criteria for Half-Linear Emden-Fowler Equations [PDF]
Ahmed M. Hassan, Shaimaa Salem
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Oscillation criterion for Euler type half‐linear difference equations [PDF]
We consider general classes of Euler type linear and half‐linear difference equations, which are conditionally oscillatory. Applying the adapted Riccati technique, we improve known oscillation criteria for these equations. More precisely, our presented main criterion is the full oscillatory counterpart of a non‐oscillation criterion.
Petr Hasil, Michal Veselý
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On oscillation of half-linear functional-differential equations with deviating arguments
This paper is devoted to the study of the oscillatory behavior of semilinear functional differential equations of the type \[ \biggl( \bigl |x'(t) \bigr |^\alpha \text{sign} x'(t) \biggr)' = \sum^n_{i = 1} p_i (t) \biggl |x \bigl( g_i(t) \bigr) \biggr |^\alpha \text{sgn} x \bigl( g_i(t) \bigr), \tag{A} \] where \(\alpha > 0\), \(p_i : [0, \infty) \to ...
Takaŝi Kusano, B. S. Lalli
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Nonoscillatory half-linear difference equations and recessive solutions
Recessive and dominant solutions for the nonoscillatory half-linear difference equation are investigated. By using a uniqueness result for the zero-convergent solutions satisfying a suitable final condition, we prove that recessive solutions are the ...
Došlá Zuzana +2 more
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A Survey on Oscillation of Impulsive Ordinary Differential Equations
This paper summarizes a series of results on the oscillation of impulsive ordinary differential equations. We consider linear, half-linear, super-half-linear, and nonlinear equations. Several oscillation criteria are given. The Sturmian comparison theory
Fatma Karakoç +2 more
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This paper is concerned with the oscillatory behavior of the fourth-order nonlinear differential equation $$ \bigl(p(t)|x^{\prime\prime}|^{\alpha-1}\,x^{\prime\prime}\bigr)^{\prime\prime} +q(t)|x|^{\beta-1}x=0\,,\tag{E} $$ where $\alpha>0$, $\beta>0$ are
Jelena Manojlović, J. Milosevic
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Nonoscillation of half-linear dynamic equations
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Serena Matucci, Pavel Rehák
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ON CONNECTED HALF-LINEAR DIFFERENTIAL EQUATIONS
Summary: Relations among several classes of half-linear differential equations with or without delays are established. By means of these connections, the existence of eventually positive solutions can be inferred from the properties of either one of these families of equations.
Zhang, Guang, Cheng, Sui Sun
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Half-linear differential equations with oscillating coefficient
n ...
M. CECCHI, Z. DOSLA, MARINI, MAURO
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