By means of Riccati transformation technique, we establish some new oscillation criteria for the second-order nonlinear delay dynamic equations (p(t)(xΔ(t)) γ Δ + q(t) f (x(τ(t))) = 0 on a time scale T, here γ ≥ 1 is a quotient of odd positive integers with p and q real-valued positive rd-continuous functions defined on T. Copyright © 2007 Zhenlai Han et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. 1
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In this work, we use the generalized Riccati transformation and the inequality technique to establis...
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In this paper, we establish several oscillation criteria for the nonlinear second-order damped delay...
We use the generalized Riccati transformation and the inequality technique to establish some new osc...
AbstractBy using the generalized Riccati transformation and the inequality technique, we establish o...
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In this paper, we consider the oscillation behavior of the following second-order nonlinear dynamic ...
ABSTRACT: By means of generalized Riccati transformation techniques and generalized exponential func...
This paper is concerned with oscillation of the second-order half-linear delay dynamic equation (r(t...
Using functions in some function classes and a generalized Riccati technique, we establish interval ...
By refining the generalized Riccati transformation technique, we obtain new oscillation criteria for...
We establish new oscillation criteria for second-order delay differential equations with mixed nonli...
We investigate the bounded oscillation of the second-order nonlinear neutral delay dynamic equation ...