3.8 Article

Maclaurin's type infinite products involving certain transcendental functions

Journal

TBILISI MATHEMATICAL JOURNAL
Volume 14, Issue 1, Pages 83-96

Publisher

TBILISI CENTRE MATH SCI
DOI: 10.32513/tmj/1932200817

Keywords

Maclaurin's expansion; zeros of the function; infinite products; sine function; cosine function; exponential function

Categories

Funding

  1. Dr. D. S. Kothari Post Doctoral Fellowship [F.4-2/2006 (BSR)/MA/1718/0025]
  2. University Grants Commission, Government of India, New Delhi

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By utilizing the theory of polynomial equations, this paper presents infinite product representations for certain transcendental functions, allowing for easy calculation of all possible zeros and n-th order differential coefficient at x = 0. This novel approach sets it apart from methods used by other authors.
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.

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