
By using for \delta ≥ 0 so-called |\bar{N}, p_n; \delta |_k -boundedness of series \sum^{\infty}_{n=1} a_n and sequences (\lambda _n)^{\infty}_{n=1} we prove | \bar{N}, p_n; \delta |_k -summability of the series \sum^{\infty}_{n=1} a_n \lambda _n . This result generalizes a known one related to |\bar{N}, p_n |_k -summability of series.
Convergence factors and summability factors, Cesàro, Euler, Nörlund and Hausdorff methods, absolute summability factors, Special methods of summability, sequences, absolute summability, series, infinite series, Absolute and strong summability, summability factors
Convergence factors and summability factors, Cesàro, Euler, Nörlund and Hausdorff methods, absolute summability factors, Special methods of summability, sequences, absolute summability, series, infinite series, Absolute and strong summability, summability factors
| selected citations These citations are derived from selected sources. This is an alternative to the "Influence" indicator, which also reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically). | 15 | |
| popularity This indicator reflects the "current" impact/attention (the "hype") of an article in the research community at large, based on the underlying citation network. | Top 10% | |
| influence This indicator reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically). | Top 10% | |
| impulse This indicator reflects the initial momentum of an article directly after its publication, based on the underlying citation network. | Average |
