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Ky Fan's inequality via convexity
2008Summary: Using the strict convexity and concavity of the function \( f(x)=\frac{1}{1+e^x}\) on \( [0,\infty)\) and \( (-\infty,0]\) respectively, we prove Ky Fan's inequality by separating the left and right hands of it by \( \frac{1}{G_n+G^{\prime }_n}\).
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The stability of set of generalized Ky Fan’s points
Positivity (Dordrecht), 2013X. B. Li, Q. L. Wang, Z. Peng
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Well-posed Ky Fan’s point, quasi-variational inequality and Nash equilibrium problems
, 2007Jian Yu, Hui Yang, Chao Yu
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Stability of solutions for Ky Fan's section theorem with some applications☆
, 2005Yonghui Zhou, S. Xiang, Hui Yang
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FAN'S INEQUALITY IN THE CONTEXT OF MP-CONVEXITY
, 2007Constantin P. Niculescu, Ionel Rovența
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On Linear Inequalities (Moment Inequalities) and Some Results of Ky Fan
Mathematische Nachrichten, 1974openaire +1 more source

