Two Forms for Maclaurin Power Series Expansion of Logarithmic Expression Involving Tangent Function
In view of a general formula for higher order derivatives of the ratio of two differentiable functions, the authors establish the first form for the Maclaurin power series expansion of a logarithmic expression in term of determinants of special Hessenberg matrices whose elements involve the Bernoull...
Main Authors: | Yue-Wu Li, Feng Qi, Wei-Shih Du |
---|---|
Format: | Article |
Language: | English |
Published: |
MDPI AG
2023-09-01
|
Series: | Symmetry |
Subjects: | |
Online Access: | https://www.mdpi.com/2073-8994/15/9/1686 |
Similar Items
-
Determinantal Expressions, Identities, Concavity, Maclaurin Power Series Expansions for van der Pol Numbers, Bernoulli Numbers, and Cotangent
by: Zhen-Ying Sun, et al.
Published: (2023-07-01) -
New integrals involving a function associated with Euler-Maclaurin summation formula
by: Robert Frontczak, et al.
Published: (2022-12-01) -
Some Determinantal Expressions and Recurrence Relations of the Bernoulli Polynomials
by: Feng Qi, et al.
Published: (2016-11-01) -
A Series Expansion of a Logarithmic Expression and a Decreasing Property of the Ratio of Two Logarithmic Expressions Containing Sine
by: Xin-Le Liu, et al.
Published: (2023-07-01) -
Convertible Subspaces of Hessenberg-Type Matrices
by: Henrique F. da Cruz, et al.
Published: (2017-12-01)