Modified Hirota bilinear method to (3+ 1)-D variable coefficients generalized shallow water wave equation
T Yin, Z Xing, J Pang - Nonlinear Dynamics, 2023 - Springer
Abstract Variable coefficients (3+ 1)-generalized shallow water wave equation (GSWE) is
investigated via modified Hirota bilinear method. This method is presented for the first time …
investigated via modified Hirota bilinear method. This method is presented for the first time …
Weierstrass and Jacobi elliptic, bell and kink type, lumps, Ma and Kuznetsov breathers with rogue wave solutions to the dissipative nonlinear Schrödinger equation
This paper exposes Weierstrass elliptic, Jacobi elliptic, Bell type, kink type, bright soliton,
periodic and some other soliton solutions for (1+ 1)-dimensional dissipative nonlinear …
periodic and some other soliton solutions for (1+ 1)-dimensional dissipative nonlinear …
Lumps, breathers, interactions and rogue wave solutions for a stochastic gene evolution in double chain deoxyribonucleic acid system
In this article, we study the double chain deoxyribonucleic acid (DNA) system, the work will
be carried out via appropriate transformations. Distinct types of soliton solutions, namely …
be carried out via appropriate transformations. Distinct types of soliton solutions, namely …
Discussion on rational solutions for Nematicons in liquid crystals with Kerr Law
In this study, lump, lump one-strip, lump two-strip, rogue wave, manifold periodic type exact
solutions are produced via appropriate transformation scheme by taking into account the …
solutions are produced via appropriate transformation scheme by taking into account the …
Multiple lump, generalized breathers, Akhmediev breather, manifold periodic and rogue wave solutions for generalized Fitzhugh-Nagumo equation: Applications in …
Based on ansatz functions technique, we construct many types of novel wave structures and
multiple lump-soliton solutions to the generalized Fitzhugh-Nagumo (gFN)-equation. In …
multiple lump-soliton solutions to the generalized Fitzhugh-Nagumo (gFN)-equation. In …
[HTML][HTML] Bifurcation solitons, Y-type, distinct lumps and generalized breather in the thermophoretic motion equation via graphene sheets
Learned from wrinkle wave motions, we concentrated on bifurcation phenomena in
substrate-supported graphene sheets by obtaining the bifurcation solitons of thermophoretic …
substrate-supported graphene sheets by obtaining the bifurcation solitons of thermophoretic …
The Weierstrass and Jacobi elliptic solutions along with multiwave, homoclinic breather, kink-periodic-cross rational and other solitary wave solutions to Fornberg …
We investigate multiwave, homoclinic breather, M-shaped, Kink cross-rational, periodic
cross kink solutions for the nonlinear generalized Fornberg–Whitham (gFW)-equation by …
cross kink solutions for the nonlinear generalized Fornberg–Whitham (gFW)-equation by …
Propagation of W-shaped and M-shaped solitons with multi-peak interaction for ultrashort light pulse in fibers
We study the propagation of M-shaped solitons and kink-periodic waves in an optical fiber
medium exhibiting Kerr dispersion and quintic nonlinearity by applying the symbolic …
medium exhibiting Kerr dispersion and quintic nonlinearity by applying the symbolic …
Qualitative analysis and soliton solutions of nonlinear extended quantum Zakharov-Kuznetsov equation
This manuscript delves into the dynamic behavior of the (3+ 1)-dimensional nonlinear
extended quantum Zakharov-Kuznetsov (NLEQZK) equation, exploring soliton solutions …
extended quantum Zakharov-Kuznetsov (NLEQZK) equation, exploring soliton solutions …
Lump solutions, Kuznetsov–Ma breathers, rogue waves and interaction solutions for magneto electro-elastic circular rod
The current study deals with investigation of various lumps, breathers and interaction
solutions to the (1+ 1)-dimensional longitudinal wave equation in magneto electro-elastic …
solutions to the (1+ 1)-dimensional longitudinal wave equation in magneto electro-elastic …