[HTML][HTML] New soliton solutions of the mZK equation and the Gerdjikov-Ivanov equation by employing the double G′/G, 1/G-expansion method
In the electrical transmission lines, the processing of cable signals distribution, computer
networks, high-speed computer databases and discrete networks can be investigated by the …
networks, high-speed computer databases and discrete networks can be investigated by the …
[HTML][HTML] Analytical solutions of the space–time fractional Kundu–Eckhaus equation by using modified extended direct algebraic method
The study of soliton solutions for Nonlinear Fractional Partial Differential Equations
(NFPDEs) has gained prominence recently because of its ability to realistically recreate …
(NFPDEs) has gained prominence recently because of its ability to realistically recreate …
Sharp bounds of the Fekete–Szegö problem and second hankel determinant for certain bi-Univalent Functions Defined by a novel q-differential Operator associated …
In this present paper, we define a new operator in conjugation with the basic (or q-) calculus.
We then make use of this newly defined operator and define a new class of analytic and bi …
We then make use of this newly defined operator and define a new class of analytic and bi …
New bright and kink soliton solutions for fractional complex Ginzburg–Landau equation with non-local nonlinearity term
In this paper, we aim to discuss a fractional complex Ginzburg–Landau equation by using
the parabolic law and the law of weak non-local nonlinearity. Then, we derive dynamic …
the parabolic law and the law of weak non-local nonlinearity. Then, we derive dynamic …
A pseudo-spectral method based on reproducing kernel for solving the time-fractional diffusion-wave equation
M Fardi, SKQ Al-Omari, S Araci - Advances in Continuous and Discrete …, 2022 - Springer
In this paper, we focus on the development and study of the finite difference/pseudo-spectral
method to obtain an approximate solution for the time-fractional diffusion-wave equation in a …
method to obtain an approximate solution for the time-fractional diffusion-wave equation in a …
Traveling wave solutions for time-fractional mKdV-ZK equation of weakly nonlinear ion-acoustic waves in magnetized electron–positron plasma
In this paper, we discuss the time-fractional mKdV-ZK equation, which is a kind of physical
model, developed for plasma of hot and cool electrons and some fluid ions. Based on the …
model, developed for plasma of hot and cool electrons and some fluid ions. Based on the …
[PDF][PDF] NOVEL TRAVELING-WAVE SOLUTIONS OF SPATIAL-TEMPORAL FRACTIONAL MODEL OF DYNAMICAL BENJAMIN–BONA–MAHONY SYSTEM
This paper investigates the dynamics of exact travelling-wave solutions for nonlinear spatial
and temporal fractional partial differential equations with conformable order derivatives …
and temporal fractional partial differential equations with conformable order derivatives …
[HTML][HTML] Numerical investigation of a fractional model of a tumor-immune surveillance via Caputo operator
Fractional calculus has become a potent tool for simulating the complexity of interactions in
tumor-immune system dynamics. This paper investigates the existence and uniqueness of …
tumor-immune system dynamics. This paper investigates the existence and uniqueness of …
Results on Univalent Functions Defined by q-Analogues of Salagean and Ruscheweh Operators
In this paper, we define and discuss properties of various classes of analytic univalent
functions by using modified q-Sigmoid functions. We make use of an idea of Salagean to …
functions by using modified q-Sigmoid functions. We make use of an idea of Salagean to …
Analytical computational scheme for multivariate nonlinear time-fractional generalized biological population model
This work provides exact and analytical approximate solutions for a non-linear time-
fractional generalized biology population model (FGBPM) with suitable initial data under the …
fractional generalized biology population model (FGBPM) with suitable initial data under the …