1966
DOI: 10.1090/s0002-9939-1966-0206303-8
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Polynomial approximation of functions analytic in a disk

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Cited by 16 publications
(3 citation statements)
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“…This definition is well-known in the literature (see, for example, [59, ch. 12 §8-9], [28], [30], [37], [39], [14], [36], [44] and remark 3 in this paper). We also note that σ(f, λ, β) coincides up to notations with the Fourier series of so called f ψ β -derivatives, using the terminology of [39, p. 132].…”
Section: Introductionmentioning
confidence: 92%
“…This definition is well-known in the literature (see, for example, [59, ch. 12 §8-9], [28], [30], [37], [39], [14], [36], [44] and remark 3 in this paper). We also note that σ(f, λ, β) coincides up to notations with the Fourier series of so called f ψ β -derivatives, using the terminology of [39, p. 132].…”
Section: Introductionmentioning
confidence: 92%
“…Одержанi асимптотичнi рiвностi є поширенням на бiльш широкi класи функцiй ∞ результатiв робiт (Scheick, 1966;Savchuk et al, 2010;Savchuk, 2008). Це зумовлено тим, що на послiдовнiсть { ( )} ∞ =0 накладаються бiльш слабкi умови (умови Боаса-Теляковського), нiж у вище згаданих роботах.…”
Section: висновкиunclassified
“…є рядом Тейлора функцiї ∈ . Вперше подiбний клас функцiй був розглянутий Шейком (Scheick, 1966). Нехай задано трикутну матрицю комплексних чисел Λ = { ( ) }, ∈ Z + , = 0, 1, .…”
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