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Curvature Interference Characteristic of Conical Worm Gear

机译:锥形蜗轮弯曲弯曲特性

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The primary objective of this article is to establish the computing theory to investigate the curvature interference characteristic of the conical worm gear of a conical surface enveloping conical worm gearing. The tooth surface equations, the meshing function, the curvature interference limit function of the conical worm gearing and so on, are all derived strictly. An approach to compute the curvature interference limit line is proposed according to the elimination and the geometric construction. This method can be utilized to judge the existence of the limit line and can also provide the reasonable guess value for the following iteration. The solution domain of the limit line should be roughly identical to that of the conjugated zone of the worm gearing. The numerical results show that there is one significative limit line on each flank of one tooth of the gear, which generally does not enter into the gear tooth surface. The two flanks of the worm gear are all located on the non-curvature-interference side of the limit line. Therefore, the undercutting of the gear seldom takes place. Nevertheless, the limit line on the concave tooth surface is nearer to its toe. The influences of main designing parameters on the curvature interference limit line are analyzed systematically, and the obtained results indicate that the toe and the dedendum of the worm gear concave tooth surface have the greatest potential hazard to be undercut.
机译:本文的主要目的是建立计算理论,以研究包围锥形蜗杆传动轴承的锥形蜗杆齿轮的曲率干涉特性。牙齿表面方程,啮合函数,锥形蜗杆传动装置的曲率干扰极限功能等均严格导出。提出了一种根据消除和几何结构来计算曲率干扰极限线的方法。该方法可以用于判断限制线的存在,并且还可以为以下迭代提供合理的猜测值。限制线的溶液结构域应大致与蜗杆传动装置的共轭区域的域大致相同。数值结果表明,齿轮的一颗齿的每个侧面上存在一个有效限制线,这通常不会进入齿轮齿表面。蜗轮的两个侧面都位于极限线的非曲率干涉侧。因此,削减齿轮很少发生。然而,凹齿表面上的极限线更靠近其脚趾。系统地分析了主要设计参数对曲率干扰极限线的影响,得到的结果表明蜗杆和蜗杆凹陷牙齿表面的凹陷具有最大的潜在危险。

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