AbstractExact solutions of nonlinear evolution equations (NLEEs) play a vital role to reveal the internal mechanism of complex physical phenomena. In this article, we implemented the modified simple equation (MSE) method for finding the exact solutions of NLEEs via the (2+1)-dimensional cubic Klein–Gordon (cKG) equation and the (3+1)-dimensional Zakharov–Kuznetsov (ZK) equation and achieve exact solutions involving parameters. When the parameters are assigned special values, solitary wave solutions are originated from the exact solutions. It is established that the MSE method offers a further influential mathematical tool for constructing exact solutions of NLEEs in mathematical physics
AbstractThe generalized (G′/G)-expansion method is thriving in finding exact traveling wave solution...
AbstractThe first integral method was used to construct exact solutions of the Zoomeron and Klein–Go...
AbstractIn this article, we focus on the exact solution of the some nonlinear partial differential e...
AbstractExact solutions of nonlinear evolution equations (NLEEs) play a vital role to reveal the int...
AbstractIn this work, the modified simple equation (MSE) method is used to find exact traveling wave...
AbstractThe modified simple equation (MSE) method is thriving in finding exact traveling wave soluti...
AbstractIn this article, the homogeneous balance method is used to construct exact traveling wave so...
In this article, we apply the modified simple equation method to find the exact solutions with param...
AbstractIn this article, the exp(-Φ(ξ))-expansion method is modified for (3+1)-dimensional space–tim...
AbstractIn this present work, we have studied new extension of the (G′/G)-expansion method for findi...
In this work, the modified simple equation (MSE) method is used to find exact traveling wave solutio...
AbstractIn this article, new (G′/G)-expansion method is used to look for the traveling wave solution...
AbstractThe novel (G′/G)-expansion method is one of the powerful methods that appeared in recent tim...
AbstractIn this work, the modified simple equation (MSE) method is used to find exact traveling wave...
AbstractThis paper obtains solutions as well as other solutions to the 3D- Gross–Pitaevskii equation...
AbstractThe generalized (G′/G)-expansion method is thriving in finding exact traveling wave solution...
AbstractThe first integral method was used to construct exact solutions of the Zoomeron and Klein–Go...
AbstractIn this article, we focus on the exact solution of the some nonlinear partial differential e...
AbstractExact solutions of nonlinear evolution equations (NLEEs) play a vital role to reveal the int...
AbstractIn this work, the modified simple equation (MSE) method is used to find exact traveling wave...
AbstractThe modified simple equation (MSE) method is thriving in finding exact traveling wave soluti...
AbstractIn this article, the homogeneous balance method is used to construct exact traveling wave so...
In this article, we apply the modified simple equation method to find the exact solutions with param...
AbstractIn this article, the exp(-Φ(ξ))-expansion method is modified for (3+1)-dimensional space–tim...
AbstractIn this present work, we have studied new extension of the (G′/G)-expansion method for findi...
In this work, the modified simple equation (MSE) method is used to find exact traveling wave solutio...
AbstractIn this article, new (G′/G)-expansion method is used to look for the traveling wave solution...
AbstractThe novel (G′/G)-expansion method is one of the powerful methods that appeared in recent tim...
AbstractIn this work, the modified simple equation (MSE) method is used to find exact traveling wave...
AbstractThis paper obtains solutions as well as other solutions to the 3D- Gross–Pitaevskii equation...
AbstractThe generalized (G′/G)-expansion method is thriving in finding exact traveling wave solution...
AbstractThe first integral method was used to construct exact solutions of the Zoomeron and Klein–Go...
AbstractIn this article, we focus on the exact solution of the some nonlinear partial differential e...