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The Journal of the Indian Mathematical Society, Vol 39, No 1-4 (1975), Pagination: 83-101
Abstract
Definitions, notations and previous results. Let G{t) ≠ 0 be a continuous, positive, non-increasing function defined for t > 0 (if t < 0, set G{t) = 0), with G'(t)/G(t) non-decreasing and G(t) ∈ L(0, n) for every n > 0. Let λ = {λn} (n ≥ 0) be a strictly increasing unbounded sequence with λ0 ≥ 0 and let s = {sn} be an arbitrary sequence.