March 2021 Maclaurin's type infinite products involving certain transcendental functions
Mohammad Idris Qureshi, Mahvish Ali, Dilshad Ahamad, Saima Jabee
Tbilisi Math. J. 14(1): 83-96 (March 2021). DOI: 10.32513/tmj/1932200817

Abstract

In this paper, some infinite product representations of certain transcendental functions (whose all possible zeros and $n$-th order differential coefficient at the point $x=0$, can be calculated easily) are obtained by using the theory of polynomial equations. This approach is novel as it is different from the approaches used by other authors.

Citation

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Mohammad Idris Qureshi. Mahvish Ali. Dilshad Ahamad. Saima Jabee. "Maclaurin's type infinite products involving certain transcendental functions." Tbilisi Math. J. 14 (1) 83 - 96, March 2021. https://doi.org/10.32513/tmj/1932200817

Information

Received: 9 June 2020; Accepted: 15 November 2020; Published: March 2021
First available in Project Euclid: 1 April 2021

Digital Object Identifier: 10.32513/tmj/1932200817

Subjects:
Primary: 40A20
Secondary: 40A30

Keywords: cosine function , exponential function , infinite products , Maclaurin's expansion , sine function , zeros of the function

Rights: Copyright © 2021 Tbilisi Centre for Mathematical Sciences

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Vol.14 • No. 1 • March 2021
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