磁电机
等离子体
非线性系统
阿多米安分解法
哈密顿量(控制论)
纵波
理论(学习稳定性)
无定形固体
数学分析
偏微分方程
物理
材料科学
机械
功率(物理)
光学
数学
波传播
计算机科学
化学
量子力学
数学优化
机器学习
有机化学
作者
Jing Li,Raghda A. M. Attia,Mostafa M. A. Khater,Dianchen Lu
标识
DOI:10.1142/s0217984920501237
摘要
This research paper extracts novel analytical and semi-analytical wave solutions of the longitudinal wave equation in a magneto-electro-elastic circular rod by using the modified Khater method as one of the most novel and general computational methods and the Adomian decomposition method as a semi-analytical method. The longitudinal waves in metallic thin films are explained for the first time by Nilsson and Lindau, who used the visual evidence. They noted subdued anomalies in the ports of thin ([Formula: see text]100 Å) Ag layers deposited on amorphous silica for p-polarized light at frequencies padlock to the dynamic plasma frequency. These properties are studied by our two suggested methods and are explained by sketching some of our obtained solutions. Moreover, the stability property is tested for our obtained solutions by using the features of the Hamiltonian system. The performance of our used methods shows the power and effectiveness of these methods and their ability to apply on many different forms of nonlinear partial differential equations.
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