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- W4220883094 abstract "This paper introduces a new improved method for obtaining the oscillation of a second-order advanced difference equation of the form begin{equation*} Delta(eta(n)Deltachi(n))+f(n)chi(sigma(n))=0 end{equation*} where $eta(n)>0,$ $sum_{n=n_0}^{infty}frac{1}{eta(n)}<infty,$ $f(n)>0,$ $sigma(n)geq n+1,$ and ${sigma(n)}$ is a monotonically increasing integer sequence. We derive new oscillation criteria by transforming the studied equation into the canonical form. The obtained results are original and improve on the existing criteria. Examples illustrating the main results are presented at the end of the paper." @default.
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- W4220883094 date "2022-02-28" @default.
- W4220883094 modified "2023-10-05" @default.
- W4220883094 title "Oscillations of second-order noncanonical advanced difference equations via canonical transformation" @default.
- W4220883094 doi "https://doi.org/10.37193/cjm.2022.02.09" @default.
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