Analytical and numerical study of the DNA dynamics arising in oscillator-chain of Peyrard-Bishop model
In this work, we introduce a numerical and analytical study of the Peyrard-Bishop DNA
dynamic model equation. This model is studied analytically by hyperbolic and exponential …
dynamic model equation. This model is studied analytically by hyperbolic and exponential …
Novel hyperbolic and exponential ansatz methods to the fractional fifth-order Korteweg–de Vries equations
This paper aims to investigate the class of fifth-order Korteweg–de Vries equations by
devising suitable novel hyperbolic and exponential ansatze. The class under consideration …
devising suitable novel hyperbolic and exponential ansatze. The class under consideration …
Analytical and numerical study of the HIV‐1 infection of CD4+ T‐cells conformable fractional mathematical model that causes acquired immunodeficiency syndrome …
In this paper, we introduce a numerical and analytical study of the HIV‐1 infection of CD4+ T‐
cells conformable fractional mathematical model. This model is studied analytically by …
cells conformable fractional mathematical model. This model is studied analytically by …
Novel optical solitons and other wave structures of solutions to the fractional order nonlinear Schrodinger equations
Nonlinear models of fractional order have elaborately been taken place in the research field
for their importance bearing the significant roles to depict the interior mechanisms of …
for their importance bearing the significant roles to depict the interior mechanisms of …
Solitons in an inhomogeneous Murnaghan's rod
In this paper, we construct a family of wave solutions to the doubly dispersive equation, such
as topological, non-topological, singular, compound topological-non-topological bell-type …
as topological, non-topological, singular, compound topological-non-topological bell-type …
[HTML][HTML] Soliton solutions to the DNA Peyrard–Bishop equation with beta-derivative via three distinctive approaches
In this paper, we explore the DNA dynamic equation arising in the oscillator-chain named as
Peyrard–Bishop model for abundant solitary wave solutions. The aforesaid model is studied …
Peyrard–Bishop model for abundant solitary wave solutions. The aforesaid model is studied …
[HTML][HTML] Assorted soliton structures of solutions for fractional nonlinear Schrodinger types evolution equations
Fractional order nonlinear evolution equations have emerged in recent times as being very
important model for depicting the interior behavior of nonlinear phenomena that exist in the …
important model for depicting the interior behavior of nonlinear phenomena that exist in the …
[HTML][HTML] Analytical optical pulses and bifurcation analysis for the traveling optical pulses of the hyperbolic nonlinear Schrödinger equation
Analytical forms of optical pulses for the hyperbolic nonlinear Schrödinger equation are
studied by the extended tanh expansion method and another new method successfully …
studied by the extended tanh expansion method and another new method successfully …
[PDF][PDF] Construct extended cubic B-splines in n-dimensional for solving n-dimensional partial differential equations
In this work, we present a solution to a major problem that most researchers meet, which is
the solution of differential equations of different dimensional by presenting a new structure to …
the solution of differential equations of different dimensional by presenting a new structure to …
New analytical solutions of fractional symmetric regularized-long-wave equation
M Senol - Revista mexicana de física, 2020 - scielo.org.mx
In this study, the new extended direct algebraic method (NEDAM) is successfully
implemented to acquire new exact wave solution sets for the symmetric regularized-long …
implemented to acquire new exact wave solution sets for the symmetric regularized-long …