Geodesic
On the asymptotic classes of solutions of a superlinear differential equation
Czechoslovak Mathematical Journal, Tome 27 (1977) no. 2, pp. 242-245
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DOI : 10.21136/CMJ.1977.101463
Classification : 34C10 
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Lovelady, David Lowell. On the asymptotic classes of solutions of a superlinear differential equation. Czechoslovak Mathematical Journal, Tome 27 (1977) no. 2, pp. 242-245. doi: 10.21136/CMJ.1977.101463

[1] W. A. Coppel: Stability and asymptotic behavior of differential equations. D. C. Heath & Co., Boston, 1965. | MR | Zbl

[2] I. T. Kiguradze: Oscillatory properties of certain ordinary differential equations. Soviet Math. Dokl., 3 (1962), 649-652 (Russian).

[3] I. Ličko, M. Švec: Le caractère oscillatoire des solutions de l'équation $y^{(n)} + f(x) y^{\alpha}= 0, n > 1$. Czechoslovak Math. J. 13, (88), (1963), 481-491. | MR

[4] D. L. Lovelady: Oscillation and even order linear differential equations. Rocky Mountain Math. J., 6 (1976), 299-304, | DOI | MR | Zbl

[5] D. L. Lovelady: Nonlinear even order oscillation criteria according to Kiguradze classes. (unpublished).

[6] G. H. Ryder, D. V. V. Wend: Oscillation of solutions of certain ordinary differential equations of $n^{th}$ order. Proc. Amer. Math. Soc., 25 (1970), 463 - 469. | MR

[7] J. Schauder: Der Fixpunktsatz in Funktionalräumen. Studia Math., 2 (1930), 171 - 180. | DOI

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