Geodesic
Multiplication of Strongly Summable Series
Glasgow mathematical journal, Tome 4 (1958) no. 1, pp. 29-33

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Given a series we define , by the relationsThe series is said to be summable (C, k), where k > - 1, to the sum s ifto be summable (C, - 1) to s if it converges to s and nan = o(l); to be absolutely summable (C, k), or summable | C, k, to s if it is summable (C, k) to s andand to be strongly Cesàro summable to s with order k > 0 and index p or summable [C; k, p] to s, if 
Boyd, A. V. Multiplication of Strongly Summable Series. Glasgow mathematical journal, Tome 4 (1958) no. 1, pp. 29-33. doi: 10.1017/S2040618500033815
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[1] 1.Hyslop, J. M., Note on the strong summability of series, Proc. Glasgow Math. Assoc., 1 (1952), 16–20. Google Scholar | DOI

[2] 2.Winn, C. E., On strong summability for any positive order, Math. Zeil., 37 (1933), 481–492. Google Scholar | DOI

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