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mathematics, Spouge's approximation is a formula for computing an approximation of the gamma function. It was named after John L. Spouge, who defined
Spouge's_approximation
Approximation for factorials
mathematics, Stirling's approximation (or Stirling's formula) is an asymptotic approximation for factorials. It is a good approximation, leading to accurate
Stirling's_approximation
Numerical method for calculating the gamma function
In mathematics, the Lanczos approximation is a method for computing the gamma function numerically, published by Cornelius Lanczos in 1964. It is a practical
Lanczos_approximation
Extension of the factorial function
function q-gamma function Ramanujan's master theorem Spouge's approximation Stirling's approximation Bhargava factorial Davis, P. J. (1959). "Leonhard Euler's
Gamma_function
Mathematical function
Similar in spirit to the Lanczos approximation of the Γ {\displaystyle \Gamma } -function is Spouge's approximation. Another alternative is to use the
Digamma_function
complex numbers Gamma function: Lanczos approximation Spouge's approximation — modification of Stirling's approximation; easier to apply than Lanczos AGM method
List of numerical analysis topics
List_of_numerical_analysis_topics
Class of gels with an organic liquid phase in a crosslinked polymer matrix
gelation systems. Other gel formation theories cased on different chemical approximations have also been derived. However, the FS model has better simplicity
Organogels
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SPOUGES APPROXIMATION
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