Statistics

Hyperbolic partial differential equation

Optics

Physics

Mathematical analysis

Variety (cybernetics)

Function (biology)

Nonlinear system

Programming language

Mathematics

Computer science

Wave propagation

Interpretation (philosophy)

Wave equation

Quantum mechanics

Evolutionary biology

Biology

Hyperbolic function

Partial differential equation

Ain Shams Engineering Journal

The strain wave equation in micro-structured solids, which is significant in solid physics, is offered for consideration in this work. This is accomplished using the modified exp-function method, which is one of the most powerful ways for constructing abundantly distinct, accurate solutions to nonlinear partial differential equations. Wave propagation in microstructured solids is based on the structure of the strain wave equation. As a result, we were able to obtain a variety of new analytical solitary wave solutions like hyperbolic and complex function solutions with free parameters. Additionally, 2D and 3D plots are graphed for each of the solutions found in order to better comprehend their physical interpretation.

Application of modified exp-function method for strain wave equation for finding analytical solutions