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- W2053960517 abstract "In this paper we study the second-order dynamic equation on the time scale T of the form(r(t)yΔ)Δ+γq(t)tσ(t)yσ=0,where r,q are positive rd-continuous periodic functions with inf{r(t),t∈T}>0 and γ is an arbitrary real constant. This equation corresponds to Euler-type differential (resp. Euler-type difference) equation for continuous (resp. discrete) case. Our aim is to prove that this equation is conditionally oscillatory, i.e., there exists a constant Γ>0 such that studied equation is oscillatory for γ>Γ and non-oscillatory for γ<Γ." @default.
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- W2053960517 date "2014-09-01" @default.
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- W2053960517 title "Critical oscillation constant for Euler-type dynamic equations on time scales" @default.
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- W2053960517 doi "https://doi.org/10.1016/j.amc.2014.06.066" @default.
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