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1)  cosh-flexure hinge
双曲余弦柔性铰链
1.
Based on theory of mechanics and calculus,deduces the expression for calculating the rotational stiffness and coefficient of cosh-flexure hinge.
以力学公式和微积分为基础,推导出了双曲余弦柔性铰链的转动刚度及其系数表达式。
2)  double-side thin flexible hinge
双薄壁柔性铰链
3)  double-axis flexure hinge
双轴柔性铰链
1.
Design calculation of double-axis flexure hinges
双轴柔性铰链柔度的设计计算
4)  flexible hinge
柔性铰链
1.
Computer aided designing system for single axial symmetric flexible hinge;
单轴对称柔性铰链计算机辅助设计系统
2.
Analysis on magnification ability and loading capacity of displacement magnification mechanism of flexible hinge;
柔性铰链位移放大机构放大能力和负载能力分析
3.
Design and performance analysis on flexible hinged magnifying mechanism applied to piezoelectric piling-up pump;
应用于压电叠堆泵的柔性铰链放大机构的设计和性能分析
5)  flexible joint
柔性铰链
1.
Adopting PZT as the micro-displacement driver and a kind of flexible joint as the guiding device,it compensates moving position of ball feed machine tools automatically and realizes the second precise orientation.
此机构采用压电陶瓷作为微位移驱动器,柔性铰链为导向机构,对丝杠螺母传动的精密机床工作台的运动位置进行自动补偿,实现了超精密定位。
2.
Adopting the actuator as the micro-displacement driver and a flexible joint as the guiding device, this mechanism compensates the moving position of the traditional lead-screw driven of working table machine tools automatically and realizes the secondary precise (positioning).
设计了一种压电式微位移补偿机构,采用压电陶瓷作为微位移驱动器,柔性铰链为导向机构,对传统电机驱动的丝杠螺母进给工作台运动位置进行自动补偿,实现了工作台二次精密定位,提高工作台的定位精度。
3.
A kind of micro-positioning stage driven by piezoelectric actuator and guided by flexible joint is researched and designed for improving the precision of machining tools.
为了提高机床的定位精度,研究、设计了一种以柔性铰链为导向元件、压电陶瓷为驱动器的微定位工作台。
6)  flexure hinges
柔性铰链
1.
Design of micro-displacement amplifier based on flexure hinges
基于柔性铰链的微位移放大机构设计
2.
This paper aims at three typical flexure hinges, and analyzes the nonlinearity of the flexure hinges.
以三种常见的柔性铰链作为研究对象,对柔性铰链进行非线性分析。
3.
The compliance equations for double-axis elliptical flexure hinges are presented utilizing matrix theory, energy method, Castigliano’s displacement theorem and calculus knowledge, the analytical model predictions were confirmed by finite element analysis.
利用矩阵论、能量法、卡氏第二定理和微积分的知识推导出了双轴椭圆柔性铰链设计计算公式,并用有限元分析方法对所推导的公式进行了验证。
补充资料:积分双曲余弦


积分双曲余弦
integral hyperbolic cosine

积分双曲余弦【加魄间hyP毗浦c~;皿祀印~。曲rHnep60月H,ec。益KOe一。界」 对实数义,由下式定义的特殊函数:二(·卜·+。·+1.粤旱己£一ei(,·卜,合,其中c=0.5772…是D山贫常数(E住七r 00r‘加叮t),Ci(x)是积分余弦(吐e邵司哪ine).积分双曲余弦能够表示为下列级数: Chi‘·,一+h·十责+杀十…有时积分双曲余弦由x(习来表示. 关于参考文献,见积分余弦(角把邵司cosine). A .B,物aHoB撰【补注】这个函数很少使用,由于它与余弦积分的关系,所以又称为双曲余弦积分(hyl姆r加lic cosine inte-g司).当然,它能够对:〔C\{x任R:x毛o}来定义. 存在关系式Chi(x)+Shi(x)=Li(e,),其中Shi是积分双曲正弦(inte脚1」1即er比lic sine),Li是积分对数(泊记邵司fog创t物n).张鸿林译
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