activity
20152018
most citedNew trigonometric and hyperbolic inequalities

16 citations · 17 across the 4 of their papers we have counts for

collaborators

7 papers

math.NT2018

Some new sums of -trigonometric and related functions through a theta product of Jacobi

Mohamed El Bachraoui, József Sándor

We evaluate some finite and infinite sums involving -trigonometric and -digamma functions. Upon letting approach , one obtains corresponding sums for the classical tri…

math.CA2018

On certain new means generated by generalized trigonometric functions

József Sándor, Barkat Ali Bhayo

In this paper, authors generalize logarithmic mean , Neuman-Sándor , two Seiffert means and as an application of generalized trigonometric and hyperbolic functions. M…

math.NT2018★ 1 cited

Some new inequalities for the -gamma and related functions

Mohamed El Bachraoui, József Sándor

We consider convexity and monotonicity properties for some functions related to the -gamma function. As applications, we give a variety of inequalities for the -gamma functio…

math.NT2018

On a theta product of Jacobi and its applications to -gamma products

Mohamed El Bachraoui, József Sándor

We give a new proof for a product formula of Jacobi which turns out to be equivalent to a -trigonometric product which was stated without proof by Gosper. We apply this formula…

math.CA2017

On two new means of two arguments III

Barkat Ali Bhayo, József Sándor

In this paper authors establish the two sided inequalities for the following two new means As well as many other well known inequ…

math.CA2015

On some inequalities for the identric, logarithmic and related means

József Sándor, Barkat Ali Bhayo

We offer new proofs, refinements as well as new results related to classical means of two variables, including the identric and logarithmic means.

math.CA2015★ 16 cited

New trigonometric and hyperbolic inequalities

Barkat Ali Bhayo, Riku Klén, József Sándor

The aim of this paper is to prove new trigonometric and hyperbolic inequalities, which constitute among others refinements or analogs of famous Cusa-Huygens, Wu-Srivastava, and rel…