Concavity and bounds involving generalized elliptic integral of the first kind Page 1 Journal of
Mathematical Inequalities Volume 15, Number 2 (2021), 701–724 doi:10.7153/jmi-2021-15-50 …

Mα2 (a, b)< Msinh (a, b)< Mβ2 (a, b) hold for all a, b> 0 with a= b if and only if α1⩽ 1/3, β1⩾
log 2/log (2 tan 1)≈ 0. 61007, α2⩽ 2/3 and β2⩾ log 2/log (2sinh1)≈ 0. 81109, where Mp …

A sharp double inequality involving generalized complete elliptic integral of the first kind Page 1
http://www.aimspress.com/journal/Math AIMS Mathematics, 5(5): 4512–4528. DOI:10.3934/math.2020290 …

Convexity and concavity of the modified Bessel functions of the first kind with respect to Hölder
means | SpringerLink Skip to main content Advertisement SpringerLink Account Menu Find a …

The main aim of the present paper is to present a novel approach base on the exponentially
convex function to broaden the utilization of celebrated Hermite-Hadamard type inequality …

In the article, we present several sharp upper and lower bounds for the complete elliptic
integral of the first kind in terms of inverse trigonometric and inverse hyperbolic functions. As …

This work mainly investigates a class of convex interval-valued functions via the
Katugampola fractional integral operator. By considering the p-convexity of the interval …

Conformable fractional integral inequalities for $GG$- and $GA$-convex functions Page 1
http://www.aimspress.com/journal/Math AIMS Mathematics, 5(5): 5012–5030. DOI:10.3934/math.2020322 …

Majorization theorems for strongly convex functions | Journal of Inequalities and Applications
Skip to main content Advertisement SpringerLink Account Menu Find a journal Publish with …

In the article, we prove that λ 1= 1/2+(2+ log (1+ 2))/2 1/ν− 1/2 λ_1=1/2+(2+\log(1+2))/2^1/ν-
1/2, μ 1= 1/2+ 6 ν/(12 ν) μ_1=1/2+6ν/(12ν), λ 2= 1/2+(π+ 2)/4 1/ν− 1/2 λ_2=1/2+(π+2)/4^1/ν …