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1)  main shaft-bearing system
主轴一轴承系统
2)  spindle's strut system
主轴支承系统
例句>>
3)  shaft-bearing system
轴-轴承系统
1.
Multidisciplinary coupling analysis on dynamics,tribology, strength and stiffness for a shaft-bearing system was studied herein,considering misalignment caused by shaft deformation on variable load.
采用动力学仿真软件ADAMS和有限元分析软件ANSYS,辅以手工编程的方法,研究了变载荷作用下轴-轴承系统动力学、摩擦学、刚度和强度耦合分析问题的建模和求解,着重讨论轴受载变形倾斜对轴-轴承系统动力学行为、轴承的摩擦学特性和轴颈表面动应力的影响。
2.
Based on the dynamics for multiple flexible bodies of an elastic shaft and its tribological characteristics,dynamic problem for the elastic shaft-bearing system with misaligned journal is solved on sine load.
以弹性轴的多柔体动力学理论为基础,通过ADAMS软件进行动力学仿真,解决了考虑轴承摩擦学特性和轴受载变形倾斜时弹性轴-轴承系统在正弦激励力作用下的动力学求解问题。
3.
On the basis of analysis of dynamics for multi-flexible bodies,the dynamic and tribological behaviors of the flexible shaft-bearing system under a shock load are studied with the combining simulation of ADAMS and Matlab,considering shaft misalignment caused by elastic deflection of shaft.
以多柔体动力学分析为基础,通过ADAMS与Matlab联合仿真,研究在冲击激励力作用下计入轴受载变形倾斜时弹性轴-轴承系统的动力学和摩擦学行为。
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4)  Shaft-bearing system
轴轴承系统
5)  spindle-ball bearing system
主轴-滚动轴承系统
1.
Three types of bifurcation in a spindle-ball bearing system
主轴-滚动轴承系统三种分岔形式
6)  bearing system
轴承系统
1.
The internal heat sources of bearing system is analyzed.
以热连轧机轴承系统的热效应问题作为研究对象,详细分析了轴承系统的内热源和轴承摩擦力矩的两种计算方法,最后阐述了影响轴承温升的其它相关因素。
2.
The internal heat sources of bearing system is analyzed, Morever, two methods for calculating the friction heat are introduced.
以热连轧机轴承系统的热变形故障作为研究对象 ,详细分析了轴承系统的内热源和轴承摩擦力矩的两种计算方法 ,最后采用PALMGREN公式计算了不同转速下的轴承温
3.
In allusion to the specific features of a nonlinear rotor bearing system, the nonlinear vibration of an elastic rotor bearing foundation system on the assumption of short bearing model is formulated and its characteristics are studied in some parameter ranges based on rotor dynamics and nonlinear dynamics theory with the Poincaré maps and numerical integral method.
以转子动力学和非线性动力学理论为基础 ,针对非线性转子 -轴承系统的具体特点 ,建立了采用短轴承模型的弹性转子 -轴承 -基础系统模型 ,并用数值积分和庞加莱映射方法对其在某些参数域中进行了非线性振动研究。
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补充资料：惯量主轴
    　　见惯量张量。
　　

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