Gear honing process and gear grinding process are the main techniques of gear finishing. It is one of the significant research fields to investigate the process principle and know clearly about the formation mechanism of tooth surface texture of gear honing and grinding process. A method of sampling points tooth surface modelling is presented based on spatial conjugate meshing theory. Based on this method and theories, the tooth surfaces contact areas of honing wheel and worm grinding wheel are built respectively. The honing path and grinding path models are generated according to the velocity vector of the sampling points on tooth surface. The roughing processed and heat treated work-piece gears are grounded as the gear blanks of finishing process, gear finishing are carried out on CNC gear honing machine and gear grinding machine, the 3D topography experiments of gear teeth are conducted to verified the predicted model of the tooth surface path of each gear finishing process. The result shows that the predicted model display some similar texture features with the experiment result. Combined with the comparative analysis of the index data of 3D topography, the influence law of gear grinding and gear honing on geometric precision of tooth surface is finished. The results of this research have important theoretical and instructional significance for the improving of gear honing and grinding process.
HAN Jiang
,
YUAN Bin
,
WANG Dongling
,
LIANG Hui
,
XIA Lian
. Comparative Experimental Study on Cutting Mechanism between Gear Honing and Grinding Process[J]. Journal of Mechanical Engineering, 2018
, 54(11)
: 205
-213
.
DOI: 10.3901/JME.2018.11.205
[1] KARPUSCHEWSKI B, KNOCHE H J, HIPKE M. Gear finishing by abrasive processes[J]. CIRP Annals-Manufacturing Technology, 2008, 57(2):621-640.
[2] DENKENA B, SCHINDLER A, WOIWODE S. Calculation method of the contact area in flank machining for continuous generating grinding[J]. Applied Mathematical Modelling, 2016, 40(15-16):7138-7146.
[3] JOLIVET S, MEZGHANI S, MANSORI M E, et al. Numerical simulation of tooth surface finish effects on gear noise[C]//ASME 2014, Biennial Conference on Engineering Systems Design and Analysis. 2014:V001T04A007-V001T04A007.
[4] JOLIVET S, MEZGHANI S, MANSORI M E, et al. Dependence of tooth flank finishing on powertrain gear noise[J]. Journal of Manufacturing Systems, 2015, 37(42):467-471.
[5] CHEN Haifeng, TANG Jinyuan, ZHOU Wei. Modeling and predicting of surface roughness for generating grinding gear[J]. Journal of Materials Processing Technology, 2013, 213(5):717-721.
[6] 郭二廓,黄筱调,方成刚,等. 一种提高成形磨齿齿向修形精度的接触线优化方法[J]. 计算机集成制造系统, 2014, 20(1):134-141. GUO Erkuo, HUANG Xiaodiao, FANG Chenggang, et al. Contact lines optimization method for improving tooth-trace modification accuracy of form grinding[J]. Computer Integrated Manufacturing Systems, 2014, 20(1):134-141.
[7] 陈兵奎,高艳娥,梁栋. 共轭曲线齿轮齿面的构建[J]. 机械工程学报, 2014, 50(3):18-24. CHEN Bingkui, GAO Yane, LIANG Dong. Tooth profile generation of conjugate-curve gears[J]. Journal of Mechanical Engineering, 2014, 50(3):18-24.
[8] 陈兵奎,易文翠,钟晖,等. 线面共轭啮合原理及齿面构建方法[J]. 机械工程学报, 2012, 48(19):17-22. CHEN Binkui, YI Wencui, ZHONG Hui, et al. Theory of curve-surface conjugated and method of teeth surfaces constructed[J]. Journal of Mechanical Engineering, 2012, 48(19):17-22.
[9] 林超,张雷,张志华. 一种新型非圆锥齿轮副的传动原理及其齿面求解[J]. 机械工程学报, 2014, 50(13):66-72. LIN Chao, ZHANG Lei, ZHANG Zhihua. Transmission theory and tooth surface solution of a new type of non-circular bevel gears[J]. Journal of Mechanical Engineering, 2014, 50(13):66-72.
[10] 孔祥晗,明兴祖,周静. 弧齿锥齿轮磨削表面粗糙度建模与试验验证[J]. 机械传动, 2012, 36(10):10-15. KONG Xianghan, MING Xingzu, ZHOU Jing. Modeling and experimental validation of spiral bevel gear grinding surface roughness[J]. Journal of Mechanical Transmission, 2012, 36(10):10-15.
[11] 吕明,梁国星,马麟,等. 珩齿切削速度分布特性对齿面质量的影响[J]. 中国机械工程, 2011, 22(15):1867-1871. LÜ Ming, LIANG Guoxing, MA Lin, et al. Influence of distribution characteristics of gear honing speed at the contact-points on the surface quality of gear teeth[J]. China Mechanical Engineering, 2011, 22(15):1867-1871.