Generalizations of the Simpson-Like Type Inequalities for Co-Ordinated s-Convex Mappings in the Second Sense
نویسنده
چکیده
منابع مشابه
SIMPSON-LIKE TYPE INEQUALITIES FOR CO-ORDINATED (s1, s2)-CONVEX MAPPINGS IN THE SECOND SENSE
In this article, a new generalized identity for partial differentiable mappings on a bidimensional interval is derived. By using this equality, the author establish the generalizations of the Simpson-like type inequalities for differentiable coordinated (s 1 , s 2)-convex mappings in the second sense on the rectangle from the plain.
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Recently, a general class of the Hermit--Hadamard-Fejer inequality on convex functions is studied in [H. Budak, March 2019, 74:29, textit{Results in Mathematics}]. In this paper, we establish a generalization of Hermit--Hadamard--Fejer inequality for fractional integral based on co-ordinated convex functions.Our results generalize and improve several inequalities obtained in earlier studies.
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In this paper some new Ostrowski type inequalities for co-ordinated s-convex functions in the second sense are obtained.
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متن کاملSome extended Simpson-type inequalities and applications
In this paper, we shall establish some extended Simpson-type inequalities for differentiable convex functions and differentiable concave functions which are connected with Hermite-Hadamard inequality. Some error estimates for the midpoint, trapezoidal and Simpson formula are also given.
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عنوان ژورنال:
- Int. J. Math. Mathematical Sciences
دوره 2012 شماره
صفحات -
تاریخ انتشار 2012