On the asymptotic behavior of second order differential inequalities with alternating coefficients

Author:

Kulenovic M. R.,Grammatikopoulos M. K.

Publisher

Wiley

Subject

General Mathematics

Reference21 articles.

1. Oscillation of nonlinear second-order equations

2. An oscillation criterion for second-order linear differential equations

3. A nonlinear oscillation theorem, Int. Conf. on differential equations (Proc. Univ. Southern Cal., Los Ang., 1974), 193–202, Academic Press, N. York 1975.

4. Stability and asymptotic behavior of differential equations, Health, Boston 1965.

5. Oscillation theorems for second order ordinary differential inequalities and equations with alternating coefficients, An. Ştiint. Univ. “Al. 1. Cuza” laşi Secţ. I a Mat. 26, 67–76 (1980).

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1. On t 2-like solutions of certain second order differential equations;Annali di Matematica Pura ed Applicata;2007-03-15

2. Levin- and Lyapunov-Type Inequalities;Mathematical Inequalities;2005

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4. On Lyapunov-Type Inequalities for Certain Higher Order Differential Equations;Journal of Mathematical Analysis and Applications;1995-10

5. Oscillatory behavior of solutions of nonlinear differential equations of the second order;Journal of Mathematical Analysis and Applications;1990-09

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