An implicit robust numerical scheme with graded meshes for the modified Burgers model with nonlocal dynamic properties
In this paper, an implicit robust difference method with graded meshes is constructed for the
modified Burgers model with nonlocal dynamic properties. The L1 formula on graded …
modified Burgers model with nonlocal dynamic properties. The L1 formula on graded …
New exact solutions of Burgers' type equations with conformable derivative
In this paper, the new exact solutions for some nonlinear partial differential equations are
obtained within the newly established conformable derivative. We use the first integral …
obtained within the newly established conformable derivative. We use the first integral …
Fractional Spectral and Fractional Finite Element Methods: A Comprehensive Review and Future Prospects
MB Hafeez, M Krawczuk - Archives of Computational Methods in …, 2024 - Springer
In this article, we will discuss the applications of the Spectral element method (SEM) and
Finite element Method (FEM) for fractional calculusThe so-called fractional Spectral element …
Finite element Method (FEM) for fractional calculusThe so-called fractional Spectral element …
[HTML][HTML] An efficient numerical technique for solving time fractional Burgers equation
A finite difference scheme which depends on a new approximation based on an extended
cubic B-spline for the second order derivative is used to calculate the numerical outcomes of …
cubic B-spline for the second order derivative is used to calculate the numerical outcomes of …
[HTML][HTML] Numerical solutions of time fractional Burgers' equation involving Atangana–Baleanu derivative via cubic B-spline functions
The current paper uses the cubic B-spline functions and θ-weighted scheme to achieve
numerical solutions of the time fractional Burgers' equation with Atangana–Baleanu …
numerical solutions of the time fractional Burgers' equation with Atangana–Baleanu …
The analysis of the soliton-type solutions of conformable equations by using generalized Kudryashov method
In this study, we applied the generalized Kudryashov method to two different conformable
fractional differential equations and one system namely Burgers' equation with conformable …
fractional differential equations and one system namely Burgers' equation with conformable …
Analytical solutions of the nonlinear time-fractional coupled Boussinesq-Burger equations using laplace residual power series technique
In this paper, we present the series solutions of the nonlinear time-fractional coupled
Boussinesq-Burger equations (T-FCB-BEs) using Laplace-residual power series (L-RPS) …
Boussinesq-Burger equations (T-FCB-BEs) using Laplace-residual power series (L-RPS) …
An implicit difference scheme and algorithm implementation for the one-dimensional time-fractional Burgers equations
An implicit difference scheme with the truncation of order 2− α (0< α< 1) for time and order 2
for space is considered for the one-dimensional time-fractional Burgers equations. The L 1 …
for space is considered for the one-dimensional time-fractional Burgers equations. The L 1 …
A Crank-Nicolson approximation for the time fractional Burgers equation
M Onal, A Esen - Applied Mathematics and Nonlinear Sciences, 2020 - sciendo.com
In the present manuscript, Crank Nicolson finite difference method is going to be applied to
get the approximate solutions for the fractional Burgers equation. The fractional derivative …
get the approximate solutions for the fractional Burgers equation. The fractional derivative …
Fractional Analysis of Coupled Burgers Equations within Yang Caputo‐Fabrizio Operator
This work applies a novel analytical technique to the fractional view analysis of coupled
Burgers equations. The proposed problems have been fractionally analyzed in the Caputo …
Burgers equations. The proposed problems have been fractionally analyzed in the Caputo …