ZAZoya Abdullah
Zoya Abdullah
*This is an algorithmically generated author record based on publicly available information.
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Zoya Abdullah has a total of 4 co-authors. Here are the top co-authors by number of shared publications:
- Hüseyin Budak
Department of Mathematics, Faculty of Arts and Sciences, Kocaeli University, 41001 Kocaeli, Türkiye
1 shared publication - Jarunee Soontharanon
Department of Mathematics, Faculty of Applied Science, King Mongkut’s University of Technology North Bangkok, Bangkok 10800, Thailand
1 shared publication - Kamsing Nonlaopon
Department of Mathematics, Faculty of Science, Khon Kaen University, Khon Kaen, Thailand
1 shared publication - Muhammad Aamir Ali
School of Mathematics, Hohai University, Nanjing 210098, P. R. China
1 shared publication
Latest Publications
- Open Access
Simpson’s and Newton’s Type Inequalities for (α,m)-Convex Functions via Quantum Calculus
In this paper, we give the generalized version of the quantum Simpson’s and quantum Newton’s formula type inequalities via quantum differentiable -convex functions. The main advantage of these new inequalities is that they can be converted into quantum Simpson and quantum Newton for convex functions, Simpson’s type inequalities -convex function, and Simpson’s type inequalities without proving each separately. These inequalities can be helpful in finding the error bounds of Simpson’s and Newton’s formulas in numerical integration. Analytic inequalities of this type as well as particularly related strategies have applications for various fields where symmetry plays an important role.Open AccessSimpson’s and Newton’s Type Inequalities for (α,m)-Convex Functions via Quantum Calculus
In this paper, we give the generalized version of the quantum Simpson’s and quantum Newton’s formula type inequalities via quantum differentiable -convex functions. The main advantage of these new inequalities is that they can be converted into quantum Simpson and quantum Newton for convex functions, Simpson’s type inequalities -convex function, and Simpson’s type inequalities without proving each separately. These inequalities can be helpful in finding the error bounds of Simpson’s and Newton’s formulas in numerical integration. Analytic inequalities of this type as well as particularly related strategies have applications for various fields where symmetry plays an important role.