The multiplicative consistency threshold of intuitionistic fuzzy preference relation

Y Yang, X Wang, Z Xu - Information Sciences, 2019 - Elsevier
Intuitionistic fuzzy sets (IFSs) have shown to be a suitable and effective technique for
expressing vague and uncertain information. In this paper, we discuss the multiplicative …

Derivative-based closed Newton–Cotes numerical quadrature

COE Burg - Applied Mathematics and Computation, 2012 - Elsevier
A new family of numerical integration formula of closed Newton–Cotes-type is presented,
that uses both the function value and the derivative value on uniformly spaced intervals …

On numerical improvement of closed Newton–Cotes quadrature rules

M Dehghan, M Masjed-Jamei, MR Eslahchi - Applied Mathematics and …, 2005 - Elsevier
This paper discusses on numerical improvement of the Newton–Cotes integration rules,
which are in forms of: It is known that the precision degree of above formula is n+ 1 for even …

Fragility functions for code complying RC frames via best correlated IM–EDP pairs

U Hancilar, E Caktı - Bulletin of Earthquake Engineering, 2015 - Springer
This paper provides an investigation on the correlations between ground motion intensity
measures (IMs) and engineering demand parameters (EDPs) through nonlinear dynamic …

[HTML][HTML] Derivative-based midpoint quadrature rule

COE Burg, E Degny - 2013 - scirp.org
A new family of numerical integration formula is presented, which uses the function
evaluation at the midpoint of the interval and odd derivatives at the endpoints. Because the …

On numerical improvement of Gauss–Lobatto quadrature rules

MR Eslahchi, M Masjed-Jamei, E Babolian - Applied Mathematics and …, 2005 - Elsevier
It is well known that Gauss–Lobatto quadrature ruleis exact for polynomials of degree at
most 2n+ 1. In this paper we are going to find a formula which is approximately exact for …

On numerical improvement of open Newton–Cotes quadrature rules

M Dehghan, M Masjed-Jamei, MR Eslahchi - Applied mathematics and …, 2006 - Elsevier
In this paper, we discuss about numerical improvement of the Open Newton–Cotes
integration rules that are in forms of: It is known that the precision degree of above formula is …

Numerical solution of some differential equations with Henstock–Kurzweil functions

DA León-Velasco, MM Morín-Castillo… - Journal of Function …, 2019 - Wiley Online Library
In this work, the Finite Element Method is used for finding the numerical solution of an elliptic
problem with Henstock–Kurzweil integrable functions. In particular, Henstock–Kurzweil high …

The semi-open Newton–Cotes quadrature rule and its numerical improvement

M Dehghan, M Masjed-Jamei, MR Eslahchi - Applied mathematics and …, 2005 - Elsevier
In this paper we discuss about numerical improvement of the semi-open Newton–Cotes
integration rules that are in forms of: It is known that the precision degree of above formula is …

Computational and theoretical aspects of Romanovski-Bessel polynomials and their applications in spectral approximations

MA Zaky, H Abo-Gabal, RM Hafez, EH Doha - Numerical Algorithms, 2022 - Springer
Our concern in this paper is with the essential properties of a finite class of orthogonal
polynomials with respect to a weight function related to the probability density function of the …