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Title: On the relation between boundedness and oscillation of solutions of many-dimensional differential systems with deviating arguments (English)
Author: Marušiak, Pavol
Author: Shevelo, Vladimir Nikolajevič
Language: English
Journal: Czechoslovak Mathematical Journal
ISSN: 0011-4642 (print)
ISSN: 1572-9141 (online)
Volume: 37
Issue: 4
Year: 1987
Pages: 559-566
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Category: math
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MSC: 34C10
MSC: 34C11
MSC: 34K15
idZBL: Zbl 0644.34069
idMR: MR913989
DOI: 10.21136/CMJ.1987.102184
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Date available: 2008-06-09T15:18:07Z
Last updated: 2020-07-28
Stable URL: http://hdl.handle.net/10338.dmlcz/102184
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Reference: [1] Foltynska I., Werbowski J.: On the oscillatory behaviour of solutions of systems of differential equations with deviating arguments.In. Qual. Theory Diff. Equat. Amsterdam (1981) 1, 243-256. MR 0680596
Reference: [2] Kondratev V. A.: On oscillation of solutions of the equation $y\sp{(n)}+p(x)y=0$.(in Russian). Trudy Mosk. Mat. O-stva, (1961), 10, 419-436. MR 0141842
Reference: [3] Marušiak P,: On the oscillation of nonlinear differential systems with retarded arguments.Math. Slovaca 34, N1 (1984), 73-88. MR 0735938
Reference: [4] Marušiak P.: Oscillatory properties of solutions of nonUnear differential systems with deviating arguments.Czech. Math. J. 36, N2 (1986), 223-231. MR 0831310
Reference: [5] Sficas Ch. K., Staikos V. A.: The effect of retarded actions on nonlinear oscillations.Proc. Araer. Math. Soc. 46 (1974), 256-264. Zbl 0263.34075, MR 0355268
Reference: [6] Šeda V.: On nonlinear differential systems with deviating arguments.Czech. Math. J. 36, N3 (1986), 450-466. MR 0847772
Reference: [7] Shevelo V. N.: On oscillation of solutions of differential equations with deviating arguments.(in Russian), Kiev, 1978. MR 0492732
Reference: [8] Shevelo V. N., Varech N. V., Gritsai A. K.: Oscillatory properties of solutions of systems of differential equations with deviating arguments.(in Russian). Inst. Math. Ukr. Acad. of Sciences, Kiev (reprint) 85. 10 (1985), 3-46.
Reference: [9] Varech N. V., Shevelo V. N.: Asymptotic properties of components of solutions of certain many-dimensional systems with deviating arguments.(in Russian). In: Differential-functional equations and their applications. Inst. Math. Ukr. Acad, of Sciences, Kiev (1985), 108-124.
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