Electron. J. Diff. Eqns., Vol. 2007(2007), No. 01, pp. 1-7.
On oscillation and asymptotic behaviour of a neutral differential equation of first order with positive and negative coefficients
Radhanath Rath, Prayag Prasad Mishra, Laxmi Narayan Padhy
Abstract:In this paper sufficient conditions are obtained so that every solution of

tends to zero or to












Submitted November 2, 2006. Published January 2, 2007
Math Subject Classifications: 34C10, 34C15, 34K40.
Key Words: Oscillatory solution; nonoscillatory solution; asymptotic behaviour.
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source from : ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS (EJDE)
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