Abstract
The q-Hausdorff matrices are defined in terms of symbols from q-mathematics. The matrices become ordinary Hausdorrf matrices as $q \rightarrow 1$. In this paper, we consider the q-analogues of the Cesàro matrix of order one, both for $0 \lt q \lt 1$ and $q \gt 1$, and obtain the lower bounds for these matrices for any $1 \lt p \lt \infty$.
Citation
T. Selmanogullari. E. Savaş. B. E. Rhoades. "ON $q$-HAUSDORFF MATRICES." Taiwanese J. Math. 15 (6) 2429 - 2437, 2011. https://doi.org/10.11650/twjm/1500406479
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