On Ky Fan's inequality

Gavrea, Ioan; Триф, Тибериу

doi:10.7153/mia-04-21

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R F {Xyz) = \ F [(T + X)(t + Y)(t + Z)] T Jo~l2

Introduction and Notation2

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2003

2011

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Cited by 6 publications

(4 citation statements)

References 11 publications

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“…This result was known to the authors of this paper prior to the publication of [7]. Application of Lemma 2.1, part (i) to the last inequality and the second inequality in (1.12) gives …”

Section: R F {Xyz) = \ F [(T + X)(t + Y)(t + Z)] T Jo~lmentioning

confidence: 84%

See 1 more Smart Citation

On the Ky Fan inequality and related inequalities II

Neuman¹,

Sándor²

2005

Bull. Austral. Math. Soc.

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“…This result was known to the authors of this paper prior to the publication of [7]. Application of Lemma 2.1, part (i) to the last inequality and the second inequality in (1.12) gives …”

Section: R F {Xyz) = \ F [(T + X)(t + Y)(t + Z)] T Jo~lmentioning

confidence: 84%

“…The following inequality -< -V* F is established in [7]. This result was known to the authors of this paper prior to the publication of [7].…”

Section: R F {Xyz) = \ F [(T + X)(t + Y)(t + Z)] T Jo~lmentioning

confidence: 90%

On the Ky Fan inequality and related inequalities II

Neuman¹,

Sándor²

2005

Bull. Austral. Math. Soc.

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show abstract

“…For the logarithmic and identric means, there are some good results. See, for example, [4,7,9,[11][12][13][14][15] and the references cited therein.…”

Section: Introduction and Notationmentioning

confidence: 99%

“…This result, commonly referred to as the Ky Fan inequality, has stimulated an interest of many researchers. New proofs, improvements and generalizations of the inequality (1.7) have been found ( For instance, see [7,12,18]).…”

Section: Introduction and Notationmentioning

confidence: 99%