This article possess lump, lump with one kink, lump with two kink, rogue wave and lump
interactions with periodic and kink solitons for the generalized unstable space time fractional …

This manuscript retrieve lump soliton solution for geophysical Korteweg–de Vries equation
(GKdVE) with the help of Hirota bilinear method (HBM). We will also obtain lump–kink …

This article possesses new exact wave structures to the Gilson–Pickering equation (GPE)
that describes the prorogation of waves in plasma physics. The solutions are achieved in …

The aim of this article was to address the lump, lump-one stripe, multiwave and breather
solutions for the Hunter–Saxton equation with the aid of Hirota bilinear technique. This …

Abstract The Jaulent–Miodek (JM) system is investigated analytically in this study. The JM
equation comes with energy-dependent Schrödinger potential which is used in fluid …

In this article, propagation of solitary wave solutions to the Pochhammer-Chree equation
(PC) are investigated. Different kinds of solutions like bright-dark, kink, singular, hyperbolic …

The nonlinear Schrödinger equation (NLSE) is a fundamental equation in quantum
mechanics with applications in optical fibers, plasma physics, and biomolecule dynamics …

Traffic flow usually contains complex nonlinear patterns. Deep learning can model nonlinear
fluctuations through iterative updates of trainable parameters. It generally requires a large …

In this study, we examine three essential types of nonlinear Schrödinger equation (NLSE),
which are NLSE with high nonlinearity, resonant NLSE with parabolic law nonlinearity, and …

In this paper, the fractional Schrödinger equation is described with beta derivative, which is
used to elucidate the dynamic interaction of ultra-short pulses with quantum properties in …