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SOME NEW ČEBYŠEV TYPE INEQUALITIES

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Some new Čebyšev type inequalities have been developed by working on functions whose first derivatives are absolutely continuous and the second derivatives belong to the usual Lebesgue space L∞ [a, b] . A unified treatment of the special cases is also given.

Abstract

Some new Čebyšev type inequalities have been developed by working on functions whose first derivatives are absolutely continuous and the second derivatives belong to the usual Lebesgue space L∞ [a, b] . A unified treatment of the special cases is also given.

참고문헌 (6)

  1. P. Cerone, "Generalisations of the Grüss, Chebychev and Lupaş inequalities for integrals over different intervals", Int. J. Appl. Math., 6(2), pp.117~128 (2001)
  2. P. Cerone, "New bounds for the Čebyčev functional", Appl. Math. Lett., 18(6), pp.603~611 (2005)
  3. Z. Liu, "Generalizations of some new Čebyšev type inequalities", J. Inequal. Pure Appl. Math., 8(1), pp.6~ (2007)
  4. D. S. Mitrinović, "Classical and New Inequalities in Analysis, Mathematics and its Applications (East European Series), 61" (1993), Kluwer Academic Publishers Group
  5. B. G. Pachpatte, "On Ostrowski-Grüss- Čeby šev type inequalities for functions whose modulus of derivatives are convex", J. Inequal. Pure Appl. Math., 6(4), pp.15~ (2005)
  6. B. G. Pachpatte, "New Čebyšev type inequalities via trapezoidal-like rules", J. Inequal. Pure Appl. Math., 7(1), pp.6~ (2006)

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