The Fascinating Gamma Function in actions

  • Mulatu Lemma Professor
  • Isaac Wright
  • Agegnehu Atena
  • Jonathan Lambright
Keywords: Fascinating Gamma Function in actions

Abstract

The gamma function has several properties that define it. In this paper, I will present proofs for those properties and give example using real numbers. The properties I will prove are as followed:

The_Fascinating_Gamma_Function_in_action

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Author Biographies

Mulatu Lemma, Professor

Department of Mathematics

College of Science and Technology

Savannah State University USA

Isaac Wright

Department of Mathematics

Savannah State University

USA

Agegnehu Atena

College of Science and Technology, Department of Mathematics, Savannah State University, USA.

Jonathan Lambright

College of Science and Technology, Department of Mathematics, Savannah State University, USA.

References

M. Abramowitz and I. Stegun, Handbook of Mathematical Functions, Dover, New York, (1964)
G.E. Andrews, R. Askey and R. Roy, Special functions, Cambridge University Press, Cambridge, (1999)
E. Artin, The Gamma Function, New York, Holt, Rinehart and Winston, (1964)
E.W. Barnes, The theory of the gamma function, Messenger Math. (2), (1900), vol. 29, p. 64-128.
P.M Binet, Journal ┬┤ecole polyt., (1839), vol. 16, p. 131
H. Bohr and I. Mollerup, Loerbog I matematisk Analyse, Kopenhagen,
Published
2021-04-30
How to Cite
Lemma, M., Wright, I., Atena, A., & Lambright, J. (2021). The Fascinating Gamma Function in actions. GPH - International Journal of Mathematics, 4(04), 45-54. Retrieved from http://gphjournal.org/index.php/m/article/view/405

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