Properties of even order linear functional differential equations with deviating arguments of mixed type
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wersja wydawnicza
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pp. 659-671
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Bibliogr. 671.
Abstract
This paper is concerned with oscillatory behavior of linear functional differential equations of the type $y^{(n)}(t)=p(t)y(\tau(t))$ with mixed deviating arguments which means that its both delayed and advanced parts are unbounded subset of $(0,\infty)$. Our attention is oriented to the Euler type of equation, i.e. when $p(t)\sim a/t^n.$