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Kinematic properties of planar and spherical logarithmic spirals: Applications to the synthesis of involute tooth profiles

机译:平面和球形对数螺旋的运动学性质:应用于渐开线齿廓的应用

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The design of the contact profiles of spur gears with involute teeth is well developed, with industry standards that set values for pressure angle and ratios for virtually all dimensions. This is not the case for bevel gears, where involute teeth, although known for several years, haven't been adopted by industry. As a result, no standards for involute bevel gears are available. In the case of hypoid gears, owing their name to the pitch surfaces, the definition of involute surfaces is still to be seen. This state of affairs motivated the authors to look for alternative means of synthesizing the contact profiles of interest. Reported in this paper is the application of the Camus Theorem to the synthesis of the contact profiles of spur (planar)- and bevel (spherical)-gear teeth. It is shown that, upon using the planar or, correspondingly, the spherical logarithmic spiral as auxiliary centrode, the contact profiles of spur and bevel gears with involute teeth can be obtained within a unified framework. (C) 2019 Published by Elsevier Ltd.
机译:具有渐开齿齿的螺旋齿轮的触点曲线的设计是良好的开发,具有规定压力角度和比例的实际尺寸的值。这不是锥形齿轮的情况,其中渐渐的牙齿虽然已知几年,但行业尚未采用。因此,没有可用渐变锥齿轮的标准。在斜面齿轮的情况下,将其名称放到俯仰表面上,仍然可以看到渐渐变表面的定义。这种状况激励作者寻找合成感兴趣的联系概况的替代方法。本文报道的是将Camus定理应用于合成Spur(平面) - 和锥(球形)牙齿的接触型材的合成。结果表明,在使用平面或相应地,是球形对数螺旋作为辅助中心的时,可以在统一的框架内获得旋转齿和渐渐的齿的锥形齿轮的触点轮廓。 (c)2019年由elestvier有限公司出版

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