Abstract
1. The equation considered here is of the formwhere a, b are constants, h(x) is differentiable and h′(x), p(t) are continuous in x, t respectively. The primary object of the paper is to prove the followingTheorem 1. Suppose that(i) a > 0,b > 0;(ii) h(0) = 0, h(x)/x ≥ δ > 0 (x ≠ 0);(iii) h′(x) ≤ c for all x where ab > c > 0.
Publisher
Cambridge University Press (CUP)
Reference4 articles.
1. ON THE STABILITY OF SOLUTIONS OF CERTAIN DIFFERENTIAL EQUATIONS OF THE THIRD ORDER
2. An elementary proof of a boundedness theorem for a certain third order differential equation;Ezeilo;J. London Math. Soc.
3. On the stability of the solution of a certain non-linear equation of the third order;Barbasin;Prikl. Mat. Meh.,1952
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