Second order nonlinear oscillation—deviating arguments

Author:

Teufel Hugo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference9 articles.

1. Utz, W. R.: Properties of solutions ofu″+a(t)u 2n-1=0. Monatsh. Math.66, 55–60 (1962).

2. Waltman, P.: Some properties of solutions ofu″+a(t)f(u)=0. Monatsh. Math.67, 50–54 (1963).

3. El'sgol'ts, L. E.: Introduction to the Theory of Differential Equations with Deviating Arguments, Holden-Day, San Francisco, California, 1966.

4. Bradley, J. S.: Oscillation theorems for a second-order delay equation. J. Diff. Eqs.8, 397–403 (1970).

5. Coles, W. J., andK. Schmitt: A note on oscillatory properties of functional differential equations. U. of Utah, 1969.

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1. Oscillation of second-order differential equations with retarded argument;Journal of Mathematical Analysis and Applications;1973-07

2. Oscillation and asymptotic behavior of solutions of retarded differential equations of arbitrary order;Hiroshima Mathematical Journal;1973-01-01

3. Forced second order nonlinear oscillation;Journal of Mathematical Analysis and Applications;1972-10

4. Oscillations of functional-differential equations generated by delays;Journal of Differential Equations;1972-09

5. Second order almost linear functional differential equations—oscillation;Proceedings of the American Mathematical Society;1972

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