Two double inequalities for k-gamma and k-Riemann zeta functions-Reference-Cited by-同舟云学术

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Two double inequalities for k-gamma and k-Riemann zeta functions

Published:2014-05-13 Issue:1 Volume:2014 Page:
ISSN:1029-242X
Container-title:Journal of Inequalities and Applications
language:en
Short-container-title:J Inequal Appl

Author:

Zhang Jing,Shi Huan-Nan

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics,Analysis

Link

http://link.springer.com/content/pdf/10.1186/1029-242X-2014-191.pdf

Reference13 articles.

1. Andrews GE, Askey R, Roy R: Special Functions. Cambridge University Press, Cambridge; 1999.

2. Alsina C, Tomás MS: A geometrical proof of a new inequality for the gamma function. J. Inequal. Pure Appl. Math. 2005.,6(2): Article ID 48

3. Nguyen VV, Ngo PNN: An inequality for the gamma function. Int. Math. Forum 2009,4(28):1379–1382.

4. Díaz R, Pariguan E: On hypergeometric functions and Pochhammer k -symbol. Divulg. Mat. 2007,15(2):179–192.

5. Kokologiannaki CG, Krasniqi V: Some properties of the k -gamma function. Matematiche 2013,68(1):13–22.

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1. Some domination inequalities for spectral zeta kernels on closed Riemannian manifolds;Journal of Mathematical Inequalities;2022

2. Some Monotonicity Properties on k-Gamma Function and Related Inequalities;International Journal of Applied and Computational Mathematics;2020-11-06

3. Monotonicity properties on k-digamma function and its related inequalities;Journal of Mathematical Inequalities;2020

4. Inequalities with applications involving $k$-beta random variable;Journal of Mathematical Inequalities;2017

5. On (p, q) and (q, k)-extensions of a double-inequality bounding a ratio of Gamma functions;Mathematical Sciences and Applications E-Notes;2016-10-30

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