Of recent increasing interest in the area of fractional calculus and nonlinear dynamics are fractional differential-difference equations. This study is devoted to a local fractional differential-difference equation which is related to a nonlinear electrical transmission line. Explicit traveling wave solutions (kink/antikink solitons, singular, periodic, rational) are obtained via the discrete tanh method coupled with the fractional complex transform
WOS: 000425834700004In this study, the nonlinear fractional partial differential equations have been...
We utilize the modified Riemann–Liouville derivative sense to develop careful arrangements of time-f...
Due to varied and important applications of nonlinear fractional differential equations in real worl...
Dynamical behavior of many nonlinear systems can be described by fractional-order equations. This st...
In this paper, we constructed a traveling wave solutions expressed by three types of functions, whic...
Fractional order nonlinear evolution equations involving conformable fractional derivative are formu...
In this paper, we examines the effectiveness of newly developed algorithms called the exp(-ϕ(ξ))-exp...
AbstractThis study is designed to propose a solitary-solution formulation method by applying transfo...
In this paper, some new nonlinear fractional partial differential equations (PDEs) have been conside...
In this article, some new nonlinear fractional partial differential equations (PDEs) (the space-time...
This paper reflects the execution of a reliable technique which we proposed as a new method called t...
The extended simplest equation method is used to solve exactly a new differential-difference equatio...
In this article, we investigate the exact traveling wave solutions of two nonlinear time fractional ...
In this work, we investigate exact solutions of some fractional-order differential equations arising...
Purpose – Fractional order nonlinear evolution equations (FNLEEs) pertaining to conformable fraction...
WOS: 000425834700004In this study, the nonlinear fractional partial differential equations have been...
We utilize the modified Riemann–Liouville derivative sense to develop careful arrangements of time-f...
Due to varied and important applications of nonlinear fractional differential equations in real worl...
Dynamical behavior of many nonlinear systems can be described by fractional-order equations. This st...
In this paper, we constructed a traveling wave solutions expressed by three types of functions, whic...
Fractional order nonlinear evolution equations involving conformable fractional derivative are formu...
In this paper, we examines the effectiveness of newly developed algorithms called the exp(-ϕ(ξ))-exp...
AbstractThis study is designed to propose a solitary-solution formulation method by applying transfo...
In this paper, some new nonlinear fractional partial differential equations (PDEs) have been conside...
In this article, some new nonlinear fractional partial differential equations (PDEs) (the space-time...
This paper reflects the execution of a reliable technique which we proposed as a new method called t...
The extended simplest equation method is used to solve exactly a new differential-difference equatio...
In this article, we investigate the exact traveling wave solutions of two nonlinear time fractional ...
In this work, we investigate exact solutions of some fractional-order differential equations arising...
Purpose – Fractional order nonlinear evolution equations (FNLEEs) pertaining to conformable fraction...
WOS: 000425834700004In this study, the nonlinear fractional partial differential equations have been...
We utilize the modified Riemann–Liouville derivative sense to develop careful arrangements of time-f...
Due to varied and important applications of nonlinear fractional differential equations in real worl...