On the convergence of solutions of certain inhomogeneous fourth-order differential equations

Author:

Tunç E.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference8 articles.

1. A. U. Afuwape and M. O. Omeike, “Convergence of solutions of certain non-homogeneous third-order ordinary differential equations,” Kragujevac J. Math., 31, 5–16 (2008).

2. A. U. Afuwape, “Convergence of the solutions for the equation $$ {x^{\left( {\text{iv}} \right)}} + a\dddot{x} + b\dddot{x} + g\left( {\dot{x}} \right) + h(x) = p\left( {t,x,\dot{x},\ddot{x},\dddot{x}} \right) $$ ,” Internat. J. Math. Math. Sci., 11, No. 4, 727–734 (1988).

3. A. U. Afuwape, “On the convergence of solutions of certain fourth-order differential equations,” An. Şti. Univ. Iaşi. Sec. A (N.S.), 27, 133–138 (1981).

4. J. O. C. Ezeilo, “A note on the convergence of solutions of certain second-order differential equations,” Portugal. Math., 24, 49–58 (1965).

5. J. O. C. Ezeilo, “New properties of the equation $$ \dddot{x} + a\ddot{x} + b\dot{x} + h(x) = P\left( {t,x,\dot{x},\ddot{x}} \right) $$ for certain special values of the incrementary ratio $$ {y^{ - 1}}\left\{ {h\left( {x + y} \right) - h(x)} \right\} $$ ,” in: P. Janssens, J. Mawhin, and N. Rouche (editors), Équations Différentielles et Fonctionnelles Non Linéaires, Hermann, Paris (1973), pp. 447–462.

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