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介电弹性体形结构的振动研究基于分数粘性弹性
Demin Zhao1, Hongze Du2, Aoyu Xiao2
1College of Pipeline and Civil Engineering, China University of Petroleum (East China), Qingdao, 266580, P. R. China. zhaodemin@upc.edu.cn.
Scientific reports
|April 3, 2025
概括
介电弹性体 (DE) 的微分衍生物建模揭示了粘性弹性如何影响波浪能量收集. 粘性弹性会影响振动和振幅,为设计高效的DE能量收获器提供了洞察力.
科学领域:
- 材料科学 材料科学 材料科学
- 机械工程 机械工程
- 收集能源 收集能源
背景情况:
- 介电弹性体 (DE) 是智能软材料,对于执行器和能量收集至关重要.
- 经常忽视DE的粘性弹性,特别是在分数衍生模型中.
- 分数计算提供了一个更合适的方法来建模DE的非牛顿粘度.
研究的目的:
- 为了建立在能源收获中使用的圆形DE结构的分数动态调节方程.
- 调查DE的动态行为,包括振动,振幅频率特征和输出电压.
- 分析微分粘弹性对能源采集性能的影响.
主要方法:
- 对于圆形的DE结构,理论上建立了分数动态控制方程.
- 理论模型的实验验证.
- 分析动态行为,如振动移位,速度和振幅频率响应.
- 在不同条件下的输出电压特征的研究.
主要成果:
- 分数粘弹性模型准确地预测实验结果,而不考虑电效应.
- 粘弹性通常会减少短暂的振动移位和跨频率的速度.
- 对于稳定的振动,粘性弹性在低振和共振区域下降幅度,但在高频区域增加.
- 输入电压对静态和动态幅度都有很小的影响.
结论:
- 分数导数建模为理解能源采集中的DE粘性弹性提供了一个强大的框架.
- 粘性弹性显著影响DE设备的动态响应和能量输出.
- 这些发现为优化使用介电弹性体的波浪能量收集系统的设计提供了有价值的信息.
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