A uniformly sharp monotonicity result for discrete fractional sequential differences
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DOI: 10.1007/s00013-017-1106-4
Abstract: A monotonicity-type result for functions $$f\ : \ \mathbb {N}_a\rightarrow \mathbb {R}$$f:Na→R satisfying the sequential fractional difference inequality $$\begin{aligned} \Delta _{1+a-\mu }^{\nu }\Delta _{a}^{\mu }f(t)\ge 0, \end{aligned}$$Δ1+a-μνΔaμf(t)≥0,for $$t\in \mathbb {N}_{2+a-\mu -\nu }$$t∈N2+a-μ-ν, where $$0 read more here.
Keywords: monotonicity; sharp monotonicity; uniformly sharp; result discrete ... See more keywords