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On Dual Invex Ky Fan Inequalities

Journal of Optimization Theory and Applications, 2010
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Farajzadeh, A. P., Noor, M. A.
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On Ky Fan-type inequalities

Aequationes mathematicae, 2001
The following refinement of the equal weight Ky Fan inequality is due to \textit{W. Wang} and \textit{P. Wang} [Acta Math. Sin. 27, 485-497 (Zbl 0561.26013)]: \[ \Biggl({\mathfrak G_n( \underline a)\over\mathfrak G_n' ( \underline a)}\Biggr)^n\leq \Biggl( {\mathfrak A_n( \underline a)\over\mathfrak A_n' ( \underline a)}\Biggr)^{n- 1}\leq {\mathfrak H_n(
Alzer, Horst   +2 more
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PARALLEL-SUM ANALOGUES OF KY FAN’S DETERMINANT INEQUALITIES

JP Journal of Algebra Number Theory and Applications
We establish parallel-sum analogues of Ky Fan’s determinant inequality when the usual matrix addition is replaced by the parallel sum of positive definite matrices.
Songjun Lv
semanticscholar   +1 more source

Solvability of vector Ky Fan inequalities with applications

Journal of Systems Science and Complexity, 2013
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Jian Yu 0004, Dingtao Peng
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On an inequality of Ky Fan, III

International Journal of Mathematical Education in Science and Technology, 2001
(2001). On an inequality of Ky Fan, III. International Journal of Mathematical Education in Science and Technology: Vol. 32, No. 1, pp. 133-136.
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Hölder Continuity of the Solution Set of the Ky Fan Inequality

Journal of Optimization Theory and Applications, 2013
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Xiao-Bing Li, Xian-Jun Long, J. Zeng
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On Some Generalizations and Refinements of a Ky Fan Inequality

Southeast Asian Bulletin of Mathematics, 2000
This paper proves various extensions of the Ky Fan inequality and also gives an interesting proof, using Levinson 's inequality, of a previous extension by the same author [Southeast Asian Bull. Math. 22, No. 4, 363-372 (1998; Zbl 0947.26022)]. In particular we have the following results: for any \(k\geq 1\), \[ (k-G_n')/(k-A_n')\leq A_n/G_n \] and if \
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Extended vector Ky Fan inequality

OPSEARCH, 2013
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Ahmad, Rais, Akram, Mohd
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Ky Fan minimax inequality and non-linear variational inequalities

Nonlinear Analysis: Theory, Methods & Applications, 1997
Some existence results for generalized variational inequalities were obtained using the generalizations of Ky Fan minimax theorems. In particular, diagonal convexity and quasi-convexity are studied and applied. These results provide an unified approach for many existing results for various variational inequalities.
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The inequality of Ky Fan and related results

Acta Applicandae Mathematicae, 1995
This survey paper presents refinements, extensions, and variants of the well-known Ky Fan inequality \[ \prod^n_{i = 1} \bigl( y_i/(1 - y_i) \bigr)^{1/n} < \sum^n_{i = 1} y_i \left/ \sum^n_{i = 1} \right. (1 - y_i), \] valid for all real numbers \(y_i \in (0,1/2]\) \((i = 1, \ldots, n)\) which are not all equal.
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