Add to ORKGIn this work, the () ()exp ϕ ξ −-expansion method is used for the first time to investigate the exact traveling wave solutions involving parameters of nonlinear evolution equations. When these pa-rameters are taken to be special values, the solitary wave solutions are derived from the exact traveling wave solutions. The validity and reliability of the method are tested by its applications to Nano-ionic solitons wave’s propagation along microtubules in living cells and Nano-ionic currents of MTs which play an important role in biology
AbstractIn this work, the exact traveling wave solutions to the (3+1)-dimensional mKdV–ZK equation a...
The new approach of generalized (G′/G)-expansion method is significant, powerful and straightforward...
In this work, the Lie symmetry analysis is tested by its applications to nano-solitons of ionic wave...
We apply the G′/G2-expansion method to construct exact solutions of three interesting problems in ph...
In this paper, we use the modified exp−ψθ-function method to observe some of the solitary wave solut...
Abstract: The nonlinear physical model such as the cubic nonlinear Schrodinger equation has been app...
In this research, we find the exact traveling wave solutions involving parameters of the generalized...
In this paper, we employ the exp(−ϕ(ξ))-expansion method to find the exact traveling wave solutions ...
This study explores a fourth-order nonlinear symmetric solution to ionic waves in living microtubule...
AbstractThe modeling of wave propagation in microstructured materials should be able to account for ...
In this work, the exact traveling wave solutions to the (3+1)-dimensional mKdV–ZK equation and the (...
We construct the traveling wave solutions of the (1+1)-dimensional modified Benjamin-Bona-Mahony equ...
A generalized and improved (G′/G)-expansion method is proposed for finding more general type and new...
AbstractIn this paper, the novel (G′/G)-expansion method is applied to construct exact travelling wa...
In this paper, we obtain new soliton solutions of one of the most important equations in biology (fr...
AbstractIn this work, the exact traveling wave solutions to the (3+1)-dimensional mKdV–ZK equation a...
The new approach of generalized (G′/G)-expansion method is significant, powerful and straightforward...
In this work, the Lie symmetry analysis is tested by its applications to nano-solitons of ionic wave...
We apply the G′/G2-expansion method to construct exact solutions of three interesting problems in ph...
In this paper, we use the modified exp−ψθ-function method to observe some of the solitary wave solut...
Abstract: The nonlinear physical model such as the cubic nonlinear Schrodinger equation has been app...
In this research, we find the exact traveling wave solutions involving parameters of the generalized...
In this paper, we employ the exp(−ϕ(ξ))-expansion method to find the exact traveling wave solutions ...
This study explores a fourth-order nonlinear symmetric solution to ionic waves in living microtubule...
AbstractThe modeling of wave propagation in microstructured materials should be able to account for ...
In this work, the exact traveling wave solutions to the (3+1)-dimensional mKdV–ZK equation and the (...
We construct the traveling wave solutions of the (1+1)-dimensional modified Benjamin-Bona-Mahony equ...
A generalized and improved (G′/G)-expansion method is proposed for finding more general type and new...
AbstractIn this paper, the novel (G′/G)-expansion method is applied to construct exact travelling wa...
In this paper, we obtain new soliton solutions of one of the most important equations in biology (fr...
AbstractIn this work, the exact traveling wave solutions to the (3+1)-dimensional mKdV–ZK equation a...
The new approach of generalized (G′/G)-expansion method is significant, powerful and straightforward...
In this work, the Lie symmetry analysis is tested by its applications to nano-solitons of ionic wave...