A heuristic review on the homotopy perturbation method for non-conservative oscillators
CH He, YO El-Dib - … of Low Frequency Noise, Vibration and …, 2022 - journals.sagepub.com
The homotopy perturbation method (HPM) was proposed by Ji-Huan. He was a rising star in
analytical methods, and all traditional analytical methods had abdicated their crowns. It is …
analytical methods, and all traditional analytical methods had abdicated their crowns. It is …
A tutorial review on fractal spacetime and fractional calculus
JH He - International Journal of Theoretical Physics, 2014 - Springer
This tutorial review of fractal-Cantorian spacetime and fractional calculus begins with
Leibniz's notation for derivative without limits which can be generalized to discontinuous …
Leibniz's notation for derivative without limits which can be generalized to discontinuous …
Study of multiple lump and rogue waves to the generalized unstable space time fractional nonlinear Schrödinger equation
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 …
interactions with periodic and kink solitons for the generalized unstable space time fractional …
In surface tension; gravity-capillary, magneto-acoustic, and shallow water waves' propagation
MMA Khater - The European Physical Journal Plus, 2023 - Springer
The current work attempts to apply an accurate and numerical strategy to obtain analytical
and approximation soliton solutions to a significant version of the fifth-order KdV equation …
and approximation soliton solutions to a significant version of the fifth-order KdV equation …
Li-He's modified homotopy perturbation method for doubly-clamped electrically actuated microbeams-based microelectromechanical system
Abstract This paper highlights Li-He's approach in which the enhanced perturbation method
is linked with the parameter expansion technology in order to obtain frequency amplitude …
is linked with the parameter expansion technology in order to obtain frequency amplitude …
[LIBRO][B] Local fractional integral transforms and their applications
Local Fractional Integral Transforms and Their Applications provides information on how
local fractional calculus has been successfully applied to describe the numerous …
local fractional calculus has been successfully applied to describe the numerous …
[HTML][HTML] Laplace transform: making the variational iteration method easier
The identification of the Lagrange multiplier plays an import rule in the variational iteration
method, and the variational theory is widely used for this purpose. This paper suggests an …
method, and the variational theory is widely used for this purpose. This paper suggests an …
Nonlinear free vibration of a functionally graded nanobeam using nonlocal strain gradient theory and a novel Hamiltonian approach
M Şimşek - International Journal of Engineering Science, 2016 - Elsevier
In this study, a novel size-dependent beam model is proposed for nonlinear free vibration of
a functionally graded (FG) nanobeam with immovable ends based on the nonlocal strain …
a functionally graded (FG) nanobeam with immovable ends based on the nonlocal strain …
New investigation of bats-hosts-reservoir-people coronavirus model and application to 2019-nCoV system
W Gao, HM Baskonus, L Shi - Advances in Difference Equations, 2020 - Springer
According to the report presented by the World Health Organization, a new member of
viruses, namely, coronavirus, shortly 2019-nCoV, which arised in Wuhan, China, on January …
viruses, namely, coronavirus, shortly 2019-nCoV, which arised in Wuhan, China, on January …
[HTML][HTML] A new analyzing technique for nonlinear time fractional Cauchy reaction-diffusion model equations
This work aims to propose a new analyzing tool, called the fractional iteration algorithm I for
finding numerical solutions of nonlinear time fractional-order Cauchy reaction-diffusion …
finding numerical solutions of nonlinear time fractional-order Cauchy reaction-diffusion …