A new approximation of the gamma function by expanding the Windschitl's formula
From MaRDI portal
Publication:681275
DOI10.1007/S00025-017-0751-ZzbMath1381.33005OpenAlexW2756078761MaRDI QIDQ681275
Hongzeng Wang, Zhang, Qingling
Publication date: 30 January 2018
Published in: Results in Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00025-017-0751-z
Gamma, beta and polygamma functions (33B15) Asymptotic approximations, asymptotic expansions (steepest descent, etc.) (41A60) Approximation by polynomials (41A10) Fourier coefficients, Fourier series of functions with special properties, special Fourier series (42A16)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Some new asymptotic approximations of the gamma function based on Nemes' formula, Ramanujan's formula and Burnside's formula
- A quicker continued fraction approximation of the gamma function related to the Windschitl's formula
- A generated approximation of the gamma function related to Windschitl's formula
- A new Stirling series as continued fraction
- A new fast asymptotic series for the gamma function
- On new sequences converging towards the Euler-Mascheroni constant
- New asymptotic expansion for the gamma function
- A continued fraction approximation of the gamma function
- A generated approximation related to Gosper's formula and Ramanujan's formula
- A generated approximation related to Burnside's formula
- Product Approximations via Asymptotic Integration
- Very accurate estimates of the polygamma functions
- Decision procedure for indefinite hypergeometric summation
- On some inequalities for the gamma and psi functions
This page was built for publication: A new approximation of the gamma function by expanding the Windschitl's formula
