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Title: Asymptotic and oscillatory behavior of solutions of differential equations with advanced arguments (English)
Author: Akinyele, Olusola
Author: Dahiya, R. S.
Language: English
Journal: Archivum Mathematicum
ISSN: 0044-8753 (print)
ISSN: 1212-5059 (online)
Volume: 26
Issue: 1
Year: 1990
Pages: 55-63
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Category: math
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MSC: 34C10
MSC: 34K99
idZBL: Zbl 0731.34081
idMR: MR1188074
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Date available: 2008-06-06T06:21:09Z
Last updated: 2012-05-09
Stable URL: http://hdl.handle.net/10338.dmlcz/107369
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Reference: [1] O. Akinyele, R. S. Dahiya: Asymptotic behavior of solutions of n-th order differential equations with or without delay.Proceedings of the Vth International Conference on Trends in Theoгy and Practice of Non-linear Differential Equations, University of Texas, Arlington, June 1982; Maгcel Dekker, Inc, New Yoгk (1984), 9-12. MR 0741478
Reference: [2] I. Bihari: A generalization of Lemma of Bellman and its applications to uniqueness problems of differential equations.Acta Math. Acad. Sci. Hungary, 7 (1956), 81-94. MR 0079154
Reference: [3] D. S. Cohen: The asymptotic behavior of a class of non-linear differential equations.Proc. Amer. Math. Soc., 18 (1967), 607-609. MR 0212289
Reference: [4] R. S. Dahiya, O. Akinyele: Oscillation theorems of nth order functional differential equations with forcing terms.Journal of Mathematical Analysis and Applications, Vol. 109, No. 2 (1985), 158-165. Zbl 0587.34029, MR 0802898
Reference: [5] I. T. Kiguradze: On the question of variability of solutions of nonlinear differential equations.Differenciaľnye Uravnenija 1 (1965), 995-1006, [Transl. Differential Equations 1 (1965), 773-782]. MR 0194689
Reference: [6] V. N. Sevelo, N. V. Vareh: On oscillability of solutions of higher order linear differential equations with retarded arguments.Ukrain. Mat. Z. 24 (1972), 513-520 (Russian). MR 0308562
Reference: [7] Y. P. Singh: The asymptotic behavior of solutions of a nonlinear nth order differential equations.Math. J. Okayama Univ. 15 (1971), no. 1, 71-73. MR 0301312
Reference: [8] J. C. Tong: The asymptotic behavior of a class of nonlinear differential equations of second order.Proc. Amer. Math. Soc. 84 (1982), no. 2, 235-236. Zbl 0491.34036, MR 0637175
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