弧齿锥齿轮齿面拓扑修形及加工参数计算

为了能够实现对齿面啮合性能的灵活控制,针对弧齿锥齿轮小轮提出一种齿面拓扑修形方法,即借助二阶曲面对齿面偏差拓扑的近似表达,将齿面拓扑修形分解为5个方向:螺旋角修正、压力角修正、齿长曲率修正、齿廓曲率修正及齿面挠率修正,通过改变5个方向的修形系数对小轮齿面拓扑结构进行自由控制。在此基础上,建立齿面偏差与机床加工参数之间的修正数学模型,通过构建敏感性矩阵并采用最小二乘法求解,反求出获得修形齿面的小轮加工参数,以便指导加工。以一对弧齿锥齿轮副为例进行修形啮合分析,仿真结果表明:选取齿长曲率修形系数为0.0001,齿廓曲率修形系数为0.0005,齿面挠率修形系数为0.0003,对齿面进行拓扑修形后传动误差幅值为-25.60″,接触迹线倾斜角度变为54.7°,相比原始结果啮合性能得到改善。滚检接触区与理论仿真结果一致,验证了修形方法的有效性。      

弧齿锥齿轮啮合迹方向角的主动设计方法

为了实现弧齿锥齿轮设计规定的啮合迹方向,以局部综合法为基础,结合轮齿接触分析技术和无约束优化方法,进行弧齿锥齿轮啮合迹方向角的主动设计,给出了1种实现齿面参考点处啮合迹目标方向角的设计方法。通过1对弧齿锥齿轮的实例演示,论证了该方法对弧齿锥齿轮啮合迹方向角进行主动设计的可行性。结果表明:局部综合法中的输入啮合迹方向角必须小于旋转轴平面中规定的角度;在调整啮合迹方向角的过程中,传动误差曲线没有发生畸变。     

环型与线型聚能装药射流成型机理对比

环型聚能装药药型罩2侧在挤压汇聚形成射流过程中存在不对称性,不能完全套用线型聚能装药射流成型的现有理论。利用DYNA3D软件对相同剖面结构的环型、线型聚能装药射流成型过程进行数值模拟,通过比较分析得出了环型聚能装药形成杵体及射流参数的分布特性,为进一步理论研究及工程应用提供参考。     

基于环形切割器的串联战斗部隔爆结构的优选

硬质聚氨酯具有刚度小、材质松散、易于吸收爆炸能量的特点,是一种很好的隔爆材料。为了设计环形切割器与后级随进战斗部之间的隔爆装置,利用LS-DYNA分别进行了圆柱型、圆锥型、球缺型3种聚氨酯隔爆体的数值模拟研究。通过研究得出结论:球缺型结构既节省材料,又可以更有效地降低前级产生的冲击波对后级战斗部的影响。该结论有助于带环形切割器串联战斗部的隔爆设计。     

基于数值的弧齿锥齿轮齿面啮合点位置分析的拟赫兹法

在已知弧齿锥齿轮齿面网格的条件下,分析了单齿啮合时弧齿锥齿轮齿面弹性变形对轮齿啮合点位置的影响。为此,首先形成一整套刚性齿面啮合点的数值计算方法;然后,采用赫兹接触理论计算齿面弹性变形,确定齿轮轮齿的微小转动及由此引起的啮合点位置的变动。将齿轮因齿面变形而产生微小转角,继而进行齿面啮合分析的过程定义为拟赫兹接触分析。结果表明,齿面弹性变形引起的齿轮轮齿的微小转动对啮合点的最终位置有一定的影响。      

双馈异步风力发电机气隙偏心故障诊断研究现状与发展

双馈异步风力发电机(DFIG)机械故障在实际运行中尤其不可忽略,不论是转子刚度不足还是轴承磨损或安装误差,都会导致气隙偏心,严重时甚至会烧毁电机,因此对风机进行准确高效的气隙偏心故障诊断至关重要。简单介绍DFIG产生气隙偏心的故障机理,再对当前已有的相关故障诊断方法做重点归类阐述,最后展望未来的DFIG气隙偏心故障诊断方法的发展趋势和方向。     

Modeling and experiment of grinding wheel axial profiles based on gear hobs

Hobbing is one of the crucial gear manufacturing processes with high precision and high efficiency. In order to improve the accuracy of hobbing and hob relief grinding, more precise grinding wheels are demanded for relief grinding in the production of gear hobs. In this paper, a new and accurate mathematical method for calculating the axial profile of grinding wheel based on the corresponding gear hob to be ground is proposed. Considering that most researches have been conducted to focus on the optimization of hob geometric feature and only can be applied to a specific type of hand of helix and rake angle of gear hobs. The method in this paper can be served as a general algorithm for generating axial profile of grinding wheels on the basis of the spatial envelope theory, the principle of coordinate system transformation, and studies on normal profile of single-tooth. The accuracy of grinding hobs is based on applying the approach in practical manufacturing. Taking two typical different kinds of pre-grinding gear hobs as examples for calculation and experiment, the results of tooth profile errors strengthen the position that the validity and feasibility of this method, it can be employed for gear hob design and grinding processing.     

涡轮叶冠间隙流动特性实验

针对叶冠腔内有冷却气流的转子叶片叶冠,通过改变主流雷诺数、前后孔岀流比、叶尖间隙等参数得到静止状态下叶冠间隙流动的总压损失系数.实验结果表明:增大主流雷诺数与前孔岀流比,叶冠总压损失系数增大;减小叶尖间隙,总压损失系数也增大,小叶尖间隙下,总压损失系数随主流雷诺数与前孔岀流比增长更快,而后孔岀流比对叶冠总压损失系数影响不大.      

缩扩孔对孔板气膜冷却效果的数值研究

从加强气膜孔内的换热量和孔板热侧的气膜覆盖两个角度来提高气膜孔壁的冷却效果,通过对气膜孔孔型的改进,提出了缩扩型气膜孔型结构,数值计算结果表明收缩进气可以强化孔内的对流换热;而扩张出气则可以使冷气出口的速度降低,气膜覆盖面更广,提高气膜的覆盖效果.与扩张孔相比,所提出的缩扩型孔在较低的吹风比下有利于改善冷却效果,而在大吹风比下则对冷却不利;然而与普通圆柱型孔相比,缩扩型孔在任何吹风比下均能改善冷却效果.      

基于传动误差和齿面印痕控制的弧齿锥齿轮小轮加工参数的设计(英文)

This paper proposes a new approach to design pinion machine tool-settings for spiral bevel gears by controlling contact path and transmission errors. It is based on the satisfaction of contact condition of three given control points on the tooth surface. The three meshing points are controlled to be on a predesigned straight contact path that meets the pre-designed parabolic function of transmission errors. Designed separately, the magnitude of transmission errors and the orientation of the contact path are subjected to precise control. In addition, in order to meet the manufacturing requirements, we suggest to modify the values of blank offset, one of the pinion machine tool-settings, and redesign pinion ma- chine tool-settings to ensure that the magnitude and the geometry of transmission errors should not be influenced apart from minor effects on the predesigned straight contact path. The proposed approach together with its ideas has been proven by a numerical example and the manufacturing practice of a pair of spiral bevel gears.