This research paper provides precise solutions for nonlinear fractional population biology
(FBP) models by implementing the generalized Khater (GK) technique and utilizing …

This research study investigates the computational wave solutions of the nonlinear fractional
Phi-four (NLFPF) equation. The NLFPF model describes the nuclear element interaction and …

In this paper, the generalized exponential (GExp) method has been employed to construct
novel solitary wave solutions of the nonlinear fractional biological population (FBP) model …

This paper investigates the analytical solutions of the perturbed nonlinear Schrödinger
equation through the modified Khater method. This method is considered one of the most …

This manuscript investigates the analytical and semi-analytical solutions of nonlinear phi-
four (PF) equation by applying the sech–tanh expansion method, modified Ψ′ Ψ-expansion …

In this paper, the generalized Jacobi elliptical functional (JEF) and modified Khater (MK)
methods are employed to find the soliton, breather, kink, periodic kink, and lump wave …

The computational solutions for the fractional mathematical system form of the HIV-1
infection of CD4+ T-cells are investigated by employing three recent analytical schemes …

In the present paper, extensive research is conducted on a 2D generalized Kadomtsev–
Petviashvili (2D-gKP) equation which models water waves with long wavelengths. The study …

Nonlinear fractional partial differential equations (NLFPDEs) are well suited for describing a
broad range of factors in engineering and science, including plasma physics, optical fiber …

This manuscript handles the nonlinear Klein–Fock–Gordon (KFG) equation by applying two
recent computational schemes (generalized exponential function (GEF) and generalized …