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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2018.1
- 수록면
- 55 - 66 (12page)
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By making use of the Riemann-Liouville fractional integrals, we establishfurther results on Chebyshev inequality. Other Ste ensen integral results of the weightedChebyshev functional are also proved. Some classical results of the paper:[ Ste ensen'sgeneralization of Chebyshev inequality. J. Math. Inequal., 9(1), (2015).] can be deducedas some special cases.
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참고문헌 (18)
참고문헌 신청
K. M. Awan / 2015 / Steffensen's generalization of Chebyshev inequality / J. Math. Inequal 9(1):155~163
S. Belarbi / 2009 / On some new fractional integral inequalities / JIPAM 10(3):1~9
P. Cerone / 2014 / Some Ostrowski-type bounds for the Chebyshev functional and applications / J. Math. Inequal 8(1):159~170
P. L. Chebyshev / 1882 / Sur les expressions approximatives des integrales definis par les autres prises entre les memes limite / Proc. Math. Soc. Charkov 2:93~98
Z. Dahmani / 2010 / New inequalities in fractional integrals / International Journal of Nonlinear Sciences 9(4):493~497
S. Belarbi / 2009 / On some new fractional integral inequalities / JIPAM 10(3):1~9
P. Cerone / 2014 / Some Ostrowski-type bounds for the Chebyshev functional and applications / J. Math. Inequal 8(1):159~170
P. L. Chebyshev / 1882 / Sur les expressions approximatives des integrales definis par les autres prises entre les memes limite / Proc. Math. Soc. Charkov 2:93~98
Z. Dahmani / 2010 / New inequalities in fractional integrals / International Journal of Nonlinear Sciences 9(4):493~497
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