On the behavior of Kneser solutions of nonlinear ordinary differential equations [PDF]
We obtain sufficient conditions for Kneser solutions of ordinary differential equations to be identically zero in a neighborhood of infinity.
A. Kon'kov
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On nonexistence of Kneser solutions of third-order neutral delay differential equations
The aim of this paper is to complement existing oscillation results for third-order neutral delay differential equations by establishing sufficient conditions for nonexistence of so-called Kneser solutions.
J. Džurina, S. Grace, I. Jadlovská
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Remark on properties of Kneser solutions for third-order neutral differential equations
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B. Baculíková, J. Džurina
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Kneser solutions of fourth-order trinomial delay differential equations
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
J. Džurina +2 more
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The Kneser property of the weak solutions of the three dimensional Navier-Stokes equations
The Kneser theorem for ordinary differential equations without uniqueness says that the attainability set is compact and connected at each instant of time.
P. Kloeden, J. Valero
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ASYMPTOTIC PROPERTIES OF KNESER SOLUTIONS TO THIRD-ORDER DELAY DIFFERENTIAL EQUATIONS
The aim of this paper is to extend and complete the recent work by Graef et al. (J. Appl. Anal. Comput., 2021) analyzing the asymptotic properties of solutions to third-order linear delay differential equations.
Martin Bohner +2 more
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This study aims to investigate the oscillatory behavior of the solutions of an even-order delay differential equation with distributed deviating arguments.
Shaimaa Elsaeed +3 more
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Nonexistence of Kneser solution of neutral delay difference equation
By creating suitable standards for the nonexistence of so-called Kneser solutions, this study seeks to augment the third order neutral delay difference equations current oscillation results. The results of combining new and previous findings.
S. Kaleeswari, J. Gwori
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Global Kneser solutions to nonlinear equations with indefinite weight
The paper deals with the nonlinear differential equation \begin{document}$\bigl(a(t)\Phi(x^{\prime})\bigr)^{\prime}+b(t)F(x)=0,\ \ \ t\in\lbrack1,\infty),$ \end{document} in the case when the weight \begin{document}$b$\end{document} has indefinite sign ...
Z. Došlá, M. Marini, S. Matucci
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Asymptotic properties of Kneser type solutions for third order half-linear neutral difference equations [PDF]
. The authors examine properties of positive solutions of the third order half-linear neutral difference equation where z n = y n + p n y σ ( n ) . They show that the positive solutions are in fact Kneser type solutions and they provide upper and lower ...
R. Srinivasan +3 more
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