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基于半解析有限元的各向异性管道纵向导波传播特性分析

张延 吕炎 高杰 宋国荣 李永坤 何存富

计算力学学报2026,Vol.43Issue(2):192-198,7.
计算力学学报2026,Vol.43Issue(2):192-198,7.DOI:10.7511/jslx20250211002

基于半解析有限元的各向异性管道纵向导波传播特性分析

Analysis of longitudinal gudded waves propagation characteristics in anisotropic pipelines based on semi-analytical finite element method

张延 1吕炎 2高杰 2宋国荣 2李永坤 3何存富2

作者信息

  • 1. 北京工业大学机械与能源工程学院,北京 100124
  • 2. 北京工业大学信息科学技术学院,北京 100124
  • 3. 国网电力工程研究院有限公司,北京 102209
  • 折叠

摘要

Abstract

Based on the semi-analytical finite element method,the characteristic equation for guided waves in orthotropic materials is derived,and the characteristic equation is solved numerically.Firstly,to determine the correctness and applicability of the method,the dispersion curves of guided waves in an isotropic hollow cylinder are calculated using Disperse a wave dispersion software package.The results obtained from the semi-analytical finite element method are compared with those from Disperse,and the two set of results are found to be in complete agreement.Then,the influence of the number of pipeline section elements on the calculation of the guided wave dispersion curves is discussed,and the reasons for this influence are analyzed.Finally,the phase velocity dispersion curves of guided waves in a composite material pipeline made of orthorhombic crystals are determined.The effects of the material layup direction and the radius-to-thickness ratio on the dispersion curves are analyzed.Both factors exhibit a systematic influence on the dispersion characteristics of the low-frequency modes.When the radius-to-thickness ratio is sufficiently large,the dispersion curves for pipes and plates of the same material and thickness tend to converge.

关键词

半解析有限元法/各向异性材料/径厚比/纵向导波/频散曲线

Key words

semi-analytical finite element method/composite materials/outer radius to thickness ratio/longitudinal guided waves/dispersion curves

分类

数理科学

引用本文复制引用

张延,吕炎,高杰,宋国荣,李永坤,何存富..基于半解析有限元的各向异性管道纵向导波传播特性分析[J].计算力学学报,2026,43(2):192-198,7.

基金项目

国家重点研发计划项目子任务(2022YFC3005002)资助项目. (2022YFC3005002)

计算力学学报

1007-4708

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