Results 131 to 140 of about 1,825 (154)

Generalized Simpson Type Integral Inequalities

2019
In this paper, we have established some generalized Simpson type inequalities for convex functions. Furthermore, inequalities obtained in special case present a refinement and improvement of previously known results.
SARIKAYA, Mehmet Zeki, BARDAK, Sakine
openaire   +1 more source

WEIGHTED HERMITE-HADAMARD AND SIMPSON TYPE INEQUALITIES FOR DOUBLE INTEGRALS

2018
In this paper, the authors derive and prove a weighted identity for twice partially differenciable mapping. In addition, the derived identity was used to establish a weighted Hermite-Hadamard-type inequality for co-ordinated convex functions on \(\mathbb{R^2}\).
Budak, HÜSEYİN, Ertugral, F., Sarikaya, M. Zeki   +2 more
openaire   +3 more sources

Simpson's type inequality for \(F\)-convex function

2017
Summary: In this paper, we obtain a Simpson's type inequality for the function whose second derivatives absolute values are \(F\)-convex. Then, we give some special cases of the mappings \(F\).
Sarikaya, Mehmet Zeki, Budak, HÜSEYİN, Tunc, Tuba   +2 more
openaire   +2 more sources

More on inequalities of Simpson type

2007
Summary: Some generalizations of a recent inequality of Simpson type are given. We also provide some sharp inequalities which improve previous results.
openaire   +1 more source

Weighted Simpson’s inequalities and extension of Montgomery identity

2006
Some new inequalities (error estimates) concerning weighted Simp- son type numerical integration for suitable function spaces and norms are proved, discussed and compared with similar results in the literature. As a natural preparation we also prove an extension of a weighted form of the Montgomery identity.
Pečarić, Josip, Čuljak, Vera
openaire   +2 more sources

A novel approach for the prediction of the milling stability based on the Simpson method

International Journal of Machine Tools and Manufacture, 2015
Zhao Zhang, Hongguang Li
exaly  

The Simpson's paradox unraveled

International Journal of Epidemiology, 2011
Miguel Hernán, Niels Keiding
exaly  

Simpson's paradox in psychological science: a practical guide

Frontiers in Psychology, 2013
Rogier A Kievit, Willem E Frankenhuis, Denny Borsboom   +2 more
exaly  

SIR JAMES Y. SIMPSON AND ANÆSTHESIA.

Lancet, The, 1914
exaly   +4 more sources

Sharp error inequalities for a modified Simpson's rule

2004
Error inequalities for a modified Simpson's rule are established. Applications in numerical integration are given.
openaire   +1 more source