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THE EFFECT OF CONTACT GEARS ON TORSIONAL VIBRATION BRANCHED SYSTEMS

机译:接触齿轮对扭转振动分支系统的影响

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This study assumes an equivalent stiffness existed in the mating gears. Two models for gears and shafts with three contact types of mating gears are used in this analysis. The first model divides a gear and a shaft into three parts. The right and left parts have the one half of the original internal damping coefficient and twice the original stiffness and the middle part has the original polar moment of inertia and the external damping coefficient. The second model also divides a gear and a shaft into three parts. The right and left parts have one half of the original polar moment of inertia and one half of the original external damping coefficient and the middle part has the original internal damping coefficient and the original stiffness. In the first type of contact, the mating gears are divided into three parts, respectively. The right and left parts have the one half of the original inertia, internal damping coefficient, external damping coefficient and twice stiffness of the gear. The middle part that contacts the mating gear at one point the infinite stiffness and the zero inertia. It is assumed that all the transmitted power, angular displacement and torque occur at the center of the middle part. In the second type of contact, the mating gears are also divided into three parts, respectively. The right and left parts have the one half of the original inertia, original external damping coefficient, infinite stiffness and zero internal damping coefficient. The middle part contacts the mating gear at two points and each point has twice the original stiffness and one half of the original internal damping coefficient of the gear. In the third type of contact, one element that is used for each gear has the original inertia, stiffness, internal damping coefficient and external damping coefficient of gear with two contact points at its edge. The results of eigenvectors and the relative viibratory angular displacements of the torsional branched system are obtained and studied.
机译:这项研究假设配对齿轮中存在相同的刚度。在此分析中,使用了具有三种接触类型的配对齿轮的齿轮和轴的两个模型。第一个模型将齿轮和轴分为三个部分。左右部分具有原始内部阻尼系数的一半,是原始刚度的两倍,而中间部分具有原始极惯性矩和外部阻尼系数。第二种模型还将齿轮和轴分为三个部分。左右部分具有原始极惯性矩的一半和原始外部阻尼系数的一半,中间部分具有原始内部阻尼系数和原始刚度。在第一类接触中,配对齿轮分别分为三部分。左右部分具有原始惯性的一半,内部阻尼系数,外部阻尼系数和齿轮刚度的两倍。接触配对齿轮的中间部分在某一点处具有无限的刚度和零惯性。假设所有传递的功率,角位移和扭矩都发生在中间部分的中心。在第二种类型的接触中,配对齿轮也分别分为三部分。左右部分具有原始惯性,原始外部阻尼系数,无限刚度和零内部阻尼系数的一半。中间部分在两个点接触配对齿轮,每个点具有齿轮原始刚度的两倍和原始内部阻尼系数的一半。在第三种接触中,用于每个齿轮的一个元件具有齿轮的原始惯性,刚度,内部阻尼系数和外部阻尼系数,齿轮的两个接触点位于其边缘。获得并研究了扭转分支系统的特征向量和相对振动角位移的结果。

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