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A General Theorem on the Conditional Convergence of Trigonometric Series

A General Theorem on the Conditional Convergence of Trigonometric Series
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摘要 The purpose of this paper is to establish, paralleling a well-known result for definite integrals, the conditional convergence of a family of trigonometric sine series. The fundamental idea is to group appropriately the terms of the series in order to show absolute divergence of the series, given the well-established result that the series as it stands is convergent. The purpose of this paper is to establish, paralleling a well-known result for definite integrals, the conditional convergence of a family of trigonometric sine series. The fundamental idea is to group appropriately the terms of the series in order to show absolute divergence of the series, given the well-established result that the series as it stands is convergent.
出处 《Open Journal of Discrete Mathematics》 2013年第1期16-17,共2页 离散数学期刊(英文)
关键词 Conditionally CONVERGENT Steadily DECREASING SEQUENCE Euler’s FORMULA Conditionally Convergent Steadily Decreasing Sequence Euler’s Formula
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