Abstract
The objective of this paper is to offer sufficient conditions for certain asymptotic properties of the third-order functional differential equation , where studied equation is in a canonical form, that is, . Employing Trench theory of canonical operators, we deduce properties of the studied equations via new comparison theorems. The results obtained essentially improve and complement earlier ones.
Highlights
IntroductionWe are concerned with the oscillatory and asymptotic behavior of all solutions of the thirdorder functional differential equations: rtxtγptxτt 0
The objective of this paper is to offer sufficient conditions for certain asymptotic properties of the third-order functional differential equation rtxtγptxτt 0, where studied equation is in a canonical form, that is, ∞ r−1/γ s ds ∞
We are concerned with the oscillatory and asymptotic behavior of all solutions of the thirdorder functional differential equations: rtxtγptxτt 0
Summary
We are concerned with the oscillatory and asymptotic behavior of all solutions of the thirdorder functional differential equations: rtxtγptxτt 0.
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