A method of movement identification about random type of revolute four-bar mechanism and method of realization of random point coupler curve by mouse-event was introduced.
介绍了任意铰链四杆机构运动识别及利用鼠标事件实现其任意点连杆曲线的方法。
According to the character of coupler curve of basic four-bar linkage, the synthesis method of output II link-group is studied.
根据各种类型的基础四杆机构连杆曲线的特性，研究了输出II级杆组的综合方法。
The relationship between the harmonic component of the coupler curves and the harmonic component of the rotation-angle function and the dimensional type of spherical four-bar mechanism is discovered.
借助傅里叶级数理论建立球面四杆机构处于空间任意位置时连杆曲线的数学方程。
The coupler curves of the four-bar linkages have already been known to all. Besides, various coupler curves can also be generated by geared linkages.
除了众所周知的四杆机构连杆曲线外，齿轮连杆机构也可生成各种各样的曲线。
The coupler curves of the four-bar linkages have already been known to all. Besides, various coupler curves can also be generated by geared linkages.
除了众所周知的四杆机构连杆曲线外，齿轮连杆机构也可生成各种各样的曲线。
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