25 citations · 90 across the 23 of their papers we have counts for
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math.CA2015★ 2 cited
Very accurate approximations for the elliptic integrals of the second kind in terms of Stolarsky means
Zhen-Hang Yang
For with , the Stolarsky means are defined by% \begin{equation*} S_{p,q}\left(a,b\right) =\left({\dfrac{q(a^{p}-b^{p})}{p(a^{q}-b^{q})}}% \right) ^{1/(p-q)}\text{i…
math.CA2015★ 2 cited
Some sharp inequalities for the Toader-Qi mean
Zhen-Hang Yang
The Toader-Qi mean of positive numbers and defined by \begin{equation*} TQ\left( a,b\right) =\frac{2}{π}\int_{0}^{π/2}a^{\cos ^{2}θ}b^{\sin ^{2}θ}dθ\end{equation*} is relat…
math.CA2015
Optimal evaluations for the Sándor-Yang mean by power mean
Zhen-Hang Yang, Yu-Ming Chu
In this paper, we prove that the double inequality a, b>0a\neq bp\leq 4\log 2/(4+2\log 2-π)=1.2351\cdots$ an…