强电场和机械荷载联合作用下轴对称压电层合圆板的非线性变形

本文研究可移简支及夹支边界条件下,轴对称压电层合圆板在强电场和机械荷载联合作用下的非线性变形,考虑电致伸缩的非线性压电效应及几何非线性,导出轴对称压电层合圆板的von Karman方程,利用幂级数法求解,得到强电场和均布载荷作用下的挠度、轴力及轴向位移的解析表达式,通过对双压电晶片执行器的数值计算及分析,得到线性与非线性模型之间的差别和适用范围。     

基于瞬时无功功率理论的改进型单相电流检测方法

以基于瞬时无功功率理论的谐波电流检测算法为基础,提出一种更适合于单相电流检测的改进型算法,精简了三相到两相的坐标变换环节,同时采用复化Simpson积分算式代替低通滤波器直接由、计算出其直流值.仿真表明,该改进算法计算相对简单,在时效性和准确性上都具有一定的优势.     

探讨用示波器测量放大器的失真特性

正确使用示波器,通过采用正弦波分析法、方波分析法、谐波失真的测量法和交叉调制失真的测量法,分析和测量放大器的信号失真特性。     

测量压电式微压传感器灵敏度的新方法

研制了一套压电微压传感器的性能测量系统,它采用均匀声腔硅油介质中传播的声波作为压力源,标准传感器和被测传感器同时接收波动声压,比较两传感器的输出,测定被测传感器的灵敏度及频响。实验测试了3只压电式微压传感器,结果表明:传感器的灵敏度平均为3.0mV/Pa,工作频率为20~2 000Hz,灵敏度随频率波动小于0.5mV/Pa,灵敏度重复偏差小于0.24mV/Pa。     

微位移器在液压系统中的应用

本文提出利用压电陶瓷的逆效应制作微位移器,作为液压伺服系统的高精度、高分辨率主轴的控制信号发生器。文中将其用于测定静压轴承的动特性,获得了满意的效果。同时用于磨头的轴向伺服补偿。分辨率可达0.25μm,精度可达0.12μm,并且具有可靠的重复性精度,这就给亚微米级控制系统提供了一条可行的途径。     

分子马达偶极子模型的构造基础

介绍了构造分子马达偶极子模型的生物学基础、物理学模型及相互作用势。     

压电陶瓷圆片弯曲振动换能器理论和实验

导出了在边缘简支下压电陶瓷圆片弯曲振动位移响应，给出谐振频率，输入导纳，发射功率响应和接收灵敏度响应，所得理论结果得到了实验测量的支持。     

交流滤波器主要参数的选择

本文论述了供电系统中的交流滤波器的构成和阻抗特性。提出了低通滤波器和高通滤波器主要参数的选择。     

PWM变频器电流波形失真的分析及补偿

以KVFS系列变频器为例,在概述该变频器主要控制电路的基础上,分析了该变频器电注解波形严重失真的原因.指出了PWM模式与电流波形间的关系.针对目前采用的PWM控制方法所存在的缺陷.提出相应的补偿方法.     

Adaptive Lagrange finite element methods for high precision vibrations and piezoelectric acoustic wave computations in SMT structures and plates with nano interfaces

This paper discusses the validity of (adaptive) Lagrange generalized plain finite element method (FEM) and plate element method for accurate analysis of acoustic waves in multi-layered piezoelectric structures with tiny interfaces between metal electrodes and surface mounted piezoelectric substrates. We have come to conclusion that the quantitative relationships between the acoustic and electric fields in a piezoelectric structure can be accurately determined through the proposed finite element methods. The higher-order Lagrange FEM proposed for dynamic piezoelectric computation is proved to be very accurate (prescribed relative error 0.02% - 0.04% ) and a great improvement in convergence accuracy over the higher order Mindlin plate element method for piezoelectric structural analysis due to the assumptions and corrections in the plate theories.The converged lagrange finite element methods are compared with the plate element methods and the computedresults are in good agreement with available exact and experimental data. The adaptive Lagrange finite elementmethods and a new FEA computer program developed for macro- and micro-scale analyses are reviewed, and recently extended with great potential to high-precision nano-scale analysis in this paper and the similarities between piezoelectric and seismic wave propagations in layered structures and plates are stressed.