Asymptotic decay of solutions of a nonlinear second-order differential equation with deviating argument
DOI10.1016/0022-247X(89)90297-7zbMath0674.34079OpenAlexW1993322922WikidataQ115364509 ScholiaQ115364509MaRDI QIDQ1121432
Publication date: 1989
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0022-247x(89)90297-7
Schrödinger-Persico differential equationsecond order nonlinear functional differential equationsThomas-Fermi differential equation
Asymptotic theory of functional-differential equations (34K25) Nonlinear ordinary differential equations and systems (34A34) General theory of functional-differential equations (34K05) Asymptotic theory for ordinary differential equations (34E99)
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- Nonoscillatory solutions of linear differential equations with deviating arguments
- Asymptotic nonoscillation under large amplitudes of oscillating coefficients in second order functional equations
- On the existence of nonoscillatory solutions tending to zero at infinity for differential equations with positive delays
- Oscillatory and asymptotic behavior of sublinear retarded differential equations
- Positive bounded solutions for a class of linear delay differential equations
- On the asymptotic behavior of the solutions of second order linear differential equations
- On nonoscillatory solutions of functional differential equations with a general deviating argument
- Positive solutions of functional differential equations with singular nonlinear terms
- Monotone solutions of a class of second order nonlinear differential equations
- On continuity and compactness of some nonlinear operators associated with differential equations in noncompact intervals
- Estimates regarding the decay of solutions of functional differential equations
- Strongly Monotone Solutions of Retarded Differential Equations
- Asymptotic behavior of non-linear differential equations via non-standard analysis. Part III. Boundedness and monotone behavior of the equation (a(t)φ(x)x')' + c(t)f(x) = q(t)
- A basic asymptotic criterion for differential equations with deviating arguments and its applications to the nonoscillation of linear ordinary equations
- Some Properties of Solutions of $(r(t)\psi (x)x')' + a(t)f(x) = 0$
- OSCILLATIONS OF HIGHER-ORDER RETARDED DIFFERENTIAL EQUATIONS GENERATED BY THE RETARDED ARGUMENT
- Continuability and estimates of solutions of (a(t)ψ(x)x')' + c(t)f(x) = 0
- Linear Differential and Difference Equations with Monotone Solutions
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