Oscillation, nonoscillation, and growth of solutions of nonlinear functional differential equations of arbitrary order

Author:

Graef John R.

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference100 articles.

1. Oscillation theorems for a second order damped nonlinear differential equation;Baker;SIAM J. Appl. Math.,1973

2. Oscillations of nth order differential equations with retarded argument;Bogar;SIAM J. Math. Anal.,1974

3. Nonlinear oscillation of a second order sublinear functional differential equation;Burkowski;SIAM J. Appl. Math.,1971

4. Oscillation, continuation, and uniqueness of solutions of retarded differential equations;Burton;Trans. Amer. Math. Soc.,1973

5. Sufficient conditions for solutions of nonlinear differential equations with deviating arguments to be oscillatory;Bykov;Differencial'nye Uravnenija,1973

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1. New oscillation and non-oscillation criteria for third order neutral differential equations with distributed deviating arguments;Journal of Mathematics and Computer Science;2023-10-26

2. Growth Rates of Sublinear Functional and Volterra Differential Equations;SIAM Journal on Mathematical Analysis;2018-01

3. Subexponential growth rates in functional differential equations;Dynamical Systems and Differential Equations, AIMS Proceedings 2015 Proceedings of the 10th AIMS International Conference (Madrid, Spain);2015-11

4. Nonoscillation of all solutions of a higher order nonlinear delay dynamic equation on time scales;Journal of Mathematical Analysis and Applications;2015-03

5. The impact of unbounded swings of the forcing term on the asymptotic behavior of functional equations;Czechoslovak Mathematical Journal;2000-03

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