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XIAO-LIANG QI,Associate Professor,Department of Physics at Stanford University.He is HONORS:2014 Sackler International Price in Physics;2011 Hermann Kümmel Early Achievement Award in Many-Body Physics...
Professor Qi Wang Song,Department of Electrical Engineering and Computer Science at Syracuse University,his Research interests: Optics Photonics Novel molecular electronic materials.
Recently Feng Qi has presented a sharp inequality between the sum of squares and the exponential of the sum of a nonnegative sequence. His result has been extended to more general power sums by Huan-N...
In this note, as a complement of an open problem by F. Qi in the paper [Several integral inequalities, J. Inequal. Pure Appl. Math., 1(2) (2002), Art. 54. http://jipam.vu.edu.au/article.php?sid=113. ...
We give some further answers to the open problem posed in the article [Feng Qi, Several integral inequalities, J. Inequal. Pure and Appl. Math., 1(2) (2000), Art. 19.] Being Qi's inequality of moment ...
In this paper, an integral inequality is studied. An answer to an open problem proposed by Feng Qi and Yin Chen and John Kimball is given.
By utilizing a reversed Hölder inequality and a reversed convolution inequality, some new integral inequalities which originate from an open problem posed in [F. Qi, Several integral inequalities...
A conjecture by Chen and Kimball on Qi-type integral inequalities is proven to be true.
On an Open Problem of F. Qi     F. Qi  Open Problem       2008/6/30
Integral inequality, Integral Hölder inequality, Reverse Hölder inequality, Nehari inequality, Barnes-Godunova-Levin inequality, Weighted integral inequality, Pecaric inequality.
In this paper, an integral inequality is studied. An answer to an open problem proposed by Feng Qi is given.
Note on Feng Qi's Integral Inequality.
In this paper, an answer to a problem proposed by L. Bougoffa is given. A consolidation of Qi's inequality and Bougoffa's inequality is obtained.
In this study, some integral inequalities and Qi's inequalities of which is proved by the Bougoffa [5] - [7] are extended to the general time scale.

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