Have a personal or library account? Click to login
New closed form solutions of some nonlinear pseudo-parabolic models via a new extended direct algebraic method Cover

New closed form solutions of some nonlinear pseudo-parabolic models via a new extended direct algebraic method

International Journal of Mathematics and Computer in Engineering
Volume 2 (2024): Issue 1 (June 2024)
By: Akhtar Hussain,  Hassan Ali,  Fiazuddin Zaman and  Naseem Abbas  
Open Access
|Oct 2023

Figures & Tables

Fig. 1

3D surface of v1(x, t) given in (49) with ω3 = 1, μ = 3, ϕ = e, b0 = 1, α = γ = 1 and θ = −1.
3D surface of v1(x, t) given in (49) with ω3 = 1, μ = 3, ϕ = e, b0 = 1, α = γ = 1 and θ = −1.

Fig. 2

3D surface of v6(x, t) given in (66) with ω1 = 1, ω2 = 1, ω3 = 2, μ = 3, ϕ = e, b2 = −1 and λ = 1.
3D surface of v6(x, t) given in (66) with ω1 = 1, ω2 = 1, ω3 = 2, μ = 3, ϕ = e, b2 = −1 and λ = 1.

Fig. 3

3D surface of |v8(x, t)| given in (50) with ω1 = 1, ω2 = 1, ω3 = 2, μ = 3, ϕ = e, b0 = 1, α = 1, θ = 1, r = 1 and γ = 1.
3D surface of |v8(x, t)| given in (50) with ω1 = 1, ω2 = 1, ω3 = 2, μ = 3, ϕ = e, b0 = 1, α = 1, θ = 1, r = 1 and γ = 1.

Fig. 4

3D surface of v36(x, t) given in (75) with ω1 = 0, b2 = −1, ω2 = 1, μ = 3, ϕ = e, s = 1, and λ1 = 1.
3D surface of v36(x, t) given in (75) with ω1 = 0, b2 = −1, ω2 = 1, μ = 3, ϕ = e, s = 1, and λ1 = 1.
DOI: https://doi.org/10.2478/ijmce-2024-0004 | Journal eISSN: 2956-7068
Journal RSS Feed
Language: English
Page range: 35 - 58
Submitted on: Aug 11, 2023
Accepted on: Sep 11, 2023
Published on: Oct 31, 2023
Published by: Harran University
In partnership with: Paradigm Publishing Services
Publication frequency: 2 issues per year
Keywords:
Benjamin-Bona-Mahony-Peregrine equation,
generalized hyper elastic rod wave equation,
pseudo-parabolic class,
new extended direct algebraic method
Related subjects:
Computer sciences,
Computer sciences, other,
Engineering,
Introductions and overviews,
Engineering, other,
Mathematics,
General mathematics,
Physics,
Physics, other

© 2023 Akhtar Hussain, Hassan Ali, Fiazuddin Zaman, Naseem Abbas, published by Harran University
This work is licensed under the Creative Commons Attribution 4.0 License.

Previous articleVolume 2 (2024): Issue 1 (June 2024)Next article