output
20122015
most citedGeometric convexity of the generalized sine and the generalized hyperbolic sine

35 citations

8 papers

astro-ph.HE2015★ 2 cited

GRB Spectra in the complex of synchrotron and Compton processes

Yunguo Jiang, Shao-Ming Hu, Xu Chen +6

Under the steady state condition, the spectrum of electrons is investigated by solving the continuity equation under the complex radiation of both the synchrotron and Compton proce…

math.CA2014★ 26 cited

A double inequality for bounding Toader mean by the centroidal mean

Yun Hua, Feng Qi

In the paper, the authors find the best numbers and such that for all…

math.CA2014★ 11 cited

Bounds for the combination of Toader mean and the arithmetic mean in terms of the contraharmonic mean

Wei-Dong Jiang, Feng Qi

In the paper, the authors find the greatest value and the least value such that the double inequality \begin{multline*} C(λa+(1-λ)b,λb+(1-λ)a)<αA(a,b)+(1-α)T(a,b)\\ < C(μa+…

math.CA2013★ 24 cited

The best bounds for Toader mean in terms of the centroidal and arithmetic means

Yun Hua, Feng Qi

In the paper, the authors discover the best constants , , , and for the double inequalities $$ α_{1}\bar{C}(a,b)+(1-α_{1}) A(a,b)< T(a,b) <β_{1} \bar{C…

math.CA2013★ 11 cited

Sharp bounds in terms of the power of the contra-harmonic mean for Neuman-Sandor mean

Wei-Dong Jiang, Feng Qi

In the paper, the authors obtain sharp bounds in terms of the power of the contra-harmonic mean for Neuman-Sándor mean.

math.CA2013★ 7 cited

Sharp bounds for Neuman-Sándor's mean in terms of the root-mean-square

Wei-Dong Jiang, Feng Qi

In the paper, the authors find sharp bounds for Neuman-Sándor's mean in terms of the root-mean-square.