A third-order two-stage numerical scheme for fractional Stokes problems: A comparative computational study
A third-order numerical scheme is proposed for solving fractional partial differential
equations (PDEs). The first explicit stage can converge fast, and the second implicit stage is …
equations (PDEs). The first explicit stage can converge fast, and the second implicit stage is …
Discussion:“A Numerical Scheme for Fractional Mixed Convection Flow Over Flat and Oscillatory Plates”(Yasir Nawaz, Muhammad Shoaib Arif, Kamaleldin Abodayeh …
A Pantokratoras - Journal of Computational and …, 2023 - asmedigitalcollection.asme.org
Discussion: “A Numerical Scheme for Fractional Mixed Convection Flow Over Flat and
Oscillatory Plates” (Yasir Nawaz, Muhammad Shoaib Arif, Kamaleldin Abodayeh, 2022, ASME J …
Oscillatory Plates” (Yasir Nawaz, Muhammad Shoaib Arif, Kamaleldin Abodayeh, 2022, ASME J …
A new explicit numerical scheme for enhancement of heat transfer in Sakiadis flow of micro polar fluid using electric field
Y Nawaz, MS Arif, K Abodayeh, MU Ashraf, M Naz - Heliyon, 2023 - cell.com
This article suggests a fourth-order numerical approach for solving ordinary differential
equations (ODEs) that are both linear and nonlinear. The suggested scheme is an explicit …
equations (ODEs) that are both linear and nonlinear. The suggested scheme is an explicit …
Unconditionally stable numerical scheme for heat transfer of mixed convective darcy–forchheimer flow of micropolar fluid over oscillatory moving sheet
This contribution proposes a third-order numerical scheme for solving time-dependent
partial differential equations (PDEs). This third-order scheme is further modified, and the …
partial differential equations (PDEs). This third-order scheme is further modified, and the …
On using piecewise fractional differential operator to study a dynamical system
This research work is devoted to undertaking a dynamical system representing SARS-CoV-
19 disease under the concept of piecewise fractional-order derivative using the Caputo …
19 disease under the concept of piecewise fractional-order derivative using the Caputo …
Some New Parameterized Quantum Fractional Integral Inequalities Involving s-Convex Functions and Applications
Convexity performs the appropriate role in the theoretical study of inequalities according to
the nature and behavior. Its significance is raised by the strong connection between …
the nature and behavior. Its significance is raised by the strong connection between …
Parameterized Quantum Fractional Integral Inequalities Defined by Using n-Polynomial Convex Functions
Convexity performs the appropriate role in the theoretical study of inequalities according to
the nature and behaviour. There is a strong relation between symmetry and convexity. In this …
the nature and behaviour. There is a strong relation between symmetry and convexity. In this …
[PDF][PDF] On Using Piecewise Fractional Differential Operator to Study a Dynamical System. Axioms 2023, 12, 292
This research work is devoted to undertaking a dynamical system representing SARS-CoV-
19 disease under the concept of piecewise fractional-order derivative using the Caputo …
19 disease under the concept of piecewise fractional-order derivative using the Caputo …
[PDF][PDF] NEWTON'S TYPE QUANTUM FRACTIONAL INTEGRAL INEQUALITIES PERTAINING TO n-POLYNOMIAL CONVEX FUNCTIONS AND APPLICATION
ROZANA LIKO AND ARTION KASHURI Abstract. In this paper, we consider a new Newton's
type quantum fractional integral identity. Following that as an auxiliary result, we established …
type quantum fractional integral identity. Following that as an auxiliary result, we established …