On the q-analogue of gamma functions and related inequalities

Journal of Inequalities in Pure and Applied Mathematics

Volumn 6, Issue 4, 2005, Pages 1-4

  Kim, Taekyun ^a   Adiga, C ^b  

^a Kongju National University   (South Korea)

^b UNIVERSITY OF MYSORE   (India)

Author keywords

Euler gamma function; q gamma function

Indexed keywords

EID: 27844551900     PISSN: 14435756     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. C. ALSINA AND M.S. TOMÁS, A geometrical proof of a new inequality for the gamma function, J. Inequal. Pure and Appl. Math., 6(2) (2005), Art. 48. [ONLINE http://jipam.vu.edu.au/article.php?sid=517].
2. T. KIM AND S.H. RIM, A note on the q-integral and q-series, Advanced Stud. Contemp. Math., 2 (2000), 37-45.
3. T. KIM, q-Volkenborn Integration, Russian J. Math. Phys., 9(3) (2002), 288-299.
4. T. KIM, On a q-analogue of the p-adic log gamma functions and related integrals, J. Number Theory, 76 (1999), 320-329.
5. T. KIM, A note on the q-multiple zeta functions, Advan. Stud. Contemp. Math., 8 (2004), 111-113.
6. J. SÁNDOR, A note on certain inequalities for the gamma function, J. Inequal. Pure and Appl. Math., 6(3) (2005), Art. 61. [ONLINE http://jipam.vu.edu.au/article.php?sid=534].
7. H. M. SRIVASTAVA, T. KIM AND Y. SIMSEK, q-Bernoulli numbers and polynomials associated with multiple q-zeta functions and basic L-series , Russian J. Math. Phys., 12 (2005), 241-268.