This study aims to introduce a variety of integrable Boussinesq equations with distinct dimensions.
The author formally uses the simplified Hirota’s method and lump schemes for exploring lump solutions, which are rationally localized in all directions in space.
The author confirms the lump solutions for every model illustrated by some graphical representations.
The author examines the features of the obtained lumps solutions.
The author presents a variety of lump solutions via using a variety of numerical values of the included parameters.
This study formally furnishes useful algorithms for using symbolic computation with Maple for the determination of lump solutions.
This paper introduces an original work with newly useful findings of lump solutions.
