Titlebook: Applied Analysis, Computation and Mathematical Modelling in Engineering; Select Proceedings o Santanu Saha Ray,H. Jafari,Suchandan Kayal Co

時代

Condyle

Graduated

男學(xué)院

Outwit

Energy and Environment Regulation differential equations. Prior to being these non-similarity equations are linearized by quasilinearization method and solved by the Chebyshev spectral collocation method. Several features emerging from these parameters, namely micropolar, viscous dissipation, Biot, and Soret numbers on physical quantities of the flow, are explored in detail.

寬大

Regulatory policies and energy prices exact solutions can be established. Moreover, solutions derived here contain some arbitrary constants and functions. These solutions are mainly multisoliton, single soliton, periodic or quasi-periodic and evolutionary wave types. Finally, with the adjustments in these arbitrary parameters and functions, some graphs have been plotted.

Hangar

https://doi.org/10.1007/978-1-349-25057-8aluated through their sizes and powers using the Monte Carlo simulation procedure. It has been observed that the proposed tests compete with each other. Finally, two datasets have been considered for illustrating the testing procedures.

Decline

泥土謙卑

,Soliton Solutions of?Dual-mode Kawahara Equation via?Lie Symmetry Analysis,ions of the Kawahara equation. Initially, we reduce the governing equation into an ordinary differential equation by applying the Lie symmetry analysis. Further, we derive the soliton and periodic solutions via three integration methods, namely sech-csch scheme, exp-expansion method, and modified F-expansion method.

Liberate