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- W2015256754 abstract "Consider the first order linear difference equation with general advanced argument and variable coefficients of the form $$nabla x(n) - p(n)x(tau (n)) = 0, n geqslant 1,$$ where {p(n)} is a sequence of nonnegative real numbers, {τ(n)} is a sequence of positive integers such that $$tau (n) geqslant n + 1, n geqslant 1,$$ and ▿ denotes the backward difference operator ▿x(n) = x(n) − x(n − 1). Sufficient conditions which guarantee that all solutions oscillate are established. Examples illustrating the results are given." @default.
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- W2015256754 date "2012-01-04" @default.
- W2015256754 modified "2023-09-27" @default.
- W2015256754 title "Oscillations of difference equations with general advanced argument" @default.
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- W2015256754 doi "https://doi.org/10.2478/s11533-011-0137-5" @default.
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