The present paper describes a fast

The present paper describes a fast method for obtaining the bending of spiral bevel gears teeth. The method is functionbased
for greater speed, these functions being determined from only one FEM calculations in order to remain general.
It was shown that this method is as precise as the FEM method, with the advantage that it is much faster, as fewer FEM
calculations have to be carried out.
These functions were integrated in the calculation process to compute the instantaneous load sharing of the spiral bevel
gears. Computation time takes about ten hours without interpolation functions, whereas only 1 h is necessary to obtain similar
results with interpolation functions.
Another advantage of the method is that the surrounding of the gear can be taken into account. In the FEM computations,
global element or special geometry like: shaft shape, bearing location, small rim or web arrangements ... can be integrated in
the computation procedure and can influence all the results (load sharing, instantaneous pressure, stiffness, transmission
error. . .).

結果 (中文) 1:

本文描述了获取的螺旋锥齿轮齿弯曲的快速方法。该方法是信号为更快的速度，以保持一般确定从只有一个有限元计算这些函数。结果表明此方法是尽可能准确的有限元方法的优点在于它是快得多，作为减少有限元计算要进行。这些功能都被集成在计算过程中要计算瞬时负载共享的螺旋伞齿轮齿轮。计算时间约 10 个小时没有插值函数，而只有 1 h 有必要获得类似与插值函数的结果。该方法的另一个优点是周围齿轮可以考虑在内。在有限元计算，全局元素或特殊几何形状像: 轴的形状，可以纳入轴承位置、 小 rim 或 web 安排......计算过程可以影响所有结果 (负载共享，瞬时压力、 刚度、 传输错误...)。

結果 (中文) 3:

本文介绍了一种获得螺旋锥齿轮弯曲的快速方法。该方法是通过
更高的速度，这些功能的确定仅由一个有限元计算，为了保持一般。
说明该方法是有限元方法的精确，它的优点是它的速度更快，更少的有限元
计算进行
。这些功能集成在计算过程中，计算的瞬时负载分担的弧齿锥齿轮。计算时间约十小时，而无需插值函数，而只有1小时是必要的，以获得类似的结果与插值函数。在有限元计算中，如：轴的形状、方位、小篮筐或网页布局等元素或特殊几何形状…可以集成在计算过程中，并能影响所有的结果（负载分担、瞬时压力、刚度、传输误差等。）。