Fractional modeling of blood ethanol concentration system with real data application
In this study, a physical system called the blood ethanol concentration model has been
investigated in its fractional (non-integer) order version. The three most commonly used …
investigated in its fractional (non-integer) order version. The three most commonly used …
Triki–Biswas model: Its symmetry reduction, Nucci's reduction and conservation laws
In this paper, the symmetry reduction method and Nucci's reduction method are used to
obtain exact solutions to the Triki–Biswas equation. Furthermore, the new conservation …
obtain exact solutions to the Triki–Biswas equation. Furthermore, the new conservation …
Constructing lump solutions to a generalized Kadomtsev–Petviashvili–Boussinesq equation
X Lü, ST Chen, WX Ma - Nonlinear Dynamics, 2016 - Springer
Associated with the prime number p= 3 p= 3, a combined model of generalized bilinear
Kadomtsev–Petviashvili and Boussinesq equation (gbKPB for short) in terms of the function f …
Kadomtsev–Petviashvili and Boussinesq equation (gbKPB for short) in terms of the function f …
Analytic study on interactions between periodic solitons with controllable parameters
Soliton interactions occur when two solitons are close enough. In general, periodic
oscillations can be presented during soliton interactions. The periodic oscillations will lead …
oscillations can be presented during soliton interactions. The periodic oscillations will lead …
Optical solitons for Biswas–Milovic equation by new extended auxiliary equation method
Biswas–Milovic equation is used to narrate the nonlinear dynamics of optical solitons in
nonlinear optics. With the aid of new extended auxiliary method, we find Jacobi elliptic …
nonlinear optics. With the aid of new extended auxiliary method, we find Jacobi elliptic …
[HTML][HTML] Optical solitons with perturbed complex Ginzburg–Landau equation in Kerr and cubic–quintic–septic nonlinearity
MY Wang - Results in Physics, 2022 - Elsevier
This paper secures exact solutions from perturbed complex Ginzburg–Landau equation that
is taken into account with Kerr law and cubic–quintic–septic nonlinearity. Two approaches …
is taken into account with Kerr law and cubic–quintic–septic nonlinearity. Two approaches …
Optical solitons of the perturbation Fokas–Lenells equation by two different integration procedures
In this study, the general projective Riccati equations and the enhanced Kudryashov's
methods are presented for the optical solitons of the perturbation Fokas–Lenells (FL) …
methods are presented for the optical solitons of the perturbation Fokas–Lenells (FL) …
Optical solitons with complex Ginzburg–Landau equation
The paper revisits in a systematic way the complex Ginzburg–Landau equation with Kerr
and power law nonlinearities. Several integration techniques are applied to retrieve various …
and power law nonlinearities. Several integration techniques are applied to retrieve various …
A generalized Kudryashov method to some nonlinear evolution equations in mathematical physics
Nonlinear evolution equations form the most fundamental theme in mathematical physics.
The search for exact solutions of nonlinear equations has been of interest in recent years. In …
The search for exact solutions of nonlinear equations has been of interest in recent years. In …
Abundant soliton solutions for the Hirota–Maccari equation via the generalized exponential rational function method
B Ghanbari - Modern Physics Letters B, 2019 - World Scientific
In this paper, some new traveling wave solutions to the Hirota–Maccari equation are
constructed with the help of the newly introduced method called generalized exponential …
constructed with the help of the newly introduced method called generalized exponential …