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重庆大学 机械传动国家重点实验室重庆,400030
纸质出版日期:2017,
网络出版日期:2017-9-20,
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韩振华,石万凯,徐浪,刘昶.复合摆线少齿差行星传动的齿廓几何特性与啮合特性变化规律[J].工程科学与技术,2017,49(6):171-183.
Han Zhenhua, Shi Wankai, Xu Lang, et al. Geometric Characteristics of Tooth Profile and Meshing Properties Changing Laws of Composite Cycloid Planetary Drive with Small Tooth Difference[J]. Advanced Engineering Sciences, 2017,49(6):171-183.
韩振华,石万凯,徐浪,刘昶.复合摆线少齿差行星传动的齿廓几何特性与啮合特性变化规律[J].工程科学与技术,2017,49(6):171-183. DOI: 10.15961/j.jsuese.201700402.
Han Zhenhua, Shi Wankai, Xu Lang, et al. Geometric Characteristics of Tooth Profile and Meshing Properties Changing Laws of Composite Cycloid Planetary Drive with Small Tooth Difference[J]. Advanced Engineering Sciences, 2017,49(6):171-183. DOI: 10.15961/j.jsuese.201700402.
中文摘要: 针对摆线针轮少齿差行星传动的摆线针轮啮合角大、转臂轴承可靠性低与针齿均布位置精度要求高等问题,作者利用几何可控性较强的复合摆线构建少齿差行星内齿齿廓,提出一种新型高性能复合摆线内齿型少齿差行星齿轮副:基于传统摆线行星传动几何原理,提出复合摆线内齿齿廓曲线的几何设计方法,分析齿形调控参数c2对复合摆线内齿齿廓曲线几何形状与曲率变化的影响规律;基于齿轮啮合运动学共轭原理,建立复合摆线内齿齿廓方程、齿轮副共轭传动啮合方程、少齿差行星共轭齿廓方程与啮合线方程;利用参量转化法分析复合摆线内齿齿廓的啮合界限特性;根据共轭齿廓出现奇异点的几何原理,推导其不发生根切的判定方程;研究该新型齿轮副的啮合线、重合度、压力角、诱导法曲率与滑动率等啮合特性及其变化规律,提出诱导法曲率与滑动率的啮合区间敏感性分析方法。研究结果表明:复合摆线内齿齿廓存在啮合界限点,啮合界限特性与根切判定方程分别为新型齿轮副内齿齿根过渡曲线设计、共轭齿廓无根切设计提供了有效的理论方法;啮合线与重合度的分析表明该新型齿轮副具有多齿啮合特性;当新型齿轮副的齿数、偏心距、齿高和内齿分布圆半径确定后,c2是唯一影响压力角、诱导法曲率与滑动率的齿轮参数,行星轮压力角的最小值与平均值随c2减少而降低,在一个啮合周期内,c2对诱导法曲率与滑动率的影响存在着不敏感与敏感区间,可忽略c2对不敏感啮合区间诱导法曲率和滑动率的影响,敏感区间的诱导法曲率平均值、滑动率幅值与平均值均随着c2减少而降低。相对于同参数的传统摆线行星传动,新型齿轮副在压力角、诱导法曲率与滑动率等啮合特性方面具有传动优势,相应地,反应出其较好的多齿啮合特性、传力特性、润滑与承载特性及抗磨损特性,具有一定的工程应用价值。
Abstract:Aimed at the problems of bigger engaging angle of cycloid-pin gear
lower reliability of turning arm bearing and higher uniform position precision of pinwheel
the composite cycloid
that has a relatively strong controllability in geometry
was utilized to establish the internal tooth profile of small tooth difference planetary drive (STDPD)
then a new high-performance STDPD with composite cycloid internal tooth profile (CCITP) was proposed.Based on the geometry principle of traditional cycloid pinwheel drive
the geometrical design method of CCITP was presented
and the impacts of c2 on geometrical shape and curvature were analyzed.Using kinematic conjugate theory of gear meshing
the profile equation of CCITP
the meshing equation of conjugate gear drive
the conjugate profile equation with small tooth difference and action line equation were established.The analysis of meshing boundary properties based on parameter transformation was conducted.According to the mathematic princple that singularity appeared on conjugate profile
the judgement equation for determining whether undercutting occurred or not was derived.Meshing properties including action line
contact ratio
pressure angle
induced normal curvature and sliding ratio of this new gear drive (TNGD) were investigated
sensitivity analysis methods on induced normal curvature and sliding ratio in certain meshing range were put forward.The results indicated that meshing boundary point existed on composite cycloid internal profile
furthermore the effective theoretical methods of both the transition-curve geometry design of internal tooth dedendum and the non-undercutting design of conjugate profile were provided on account of meshing boundary model and undercutting judgement equation.Meanwhile
the analysis result of action line and contact ratio showed that the multi-teeth meshing property of TNGD could be carried out.When the tooth number
eccentricity
tooth height and internal tooth distribution circle of TNGD were determined
c2 was the only gear parameter that really could impact the pressure angle
induced normal curvature and sliding ratio.The minimum and average of planet gear pressure angle decreased with c2
the impacts of c2 on induced normal curvature and sliding ratio were classified into non-sensitive and sensitive ranges in one meshing cycle.The impacts in non-sensitive range could be ignored
while both the average of induced normal curvature and the amplitude and average of sliding ratio in sensitive range were decreased with c2.Compared with the traditional cycloid drive having the same parameters
the advantages on pressure angle
induced normal curvature and sliding ratio of TNGD were shown.Accordingly
better meshing performances in multi-tooth meshing
force transmitting
lubrication
capacity and anti-wear were achieved.Therefore
a certain effect in engineering application of TNGD was showed.
少齿差行星传动共轭原理几何特性啮合规律
planetary drive with small tooth differenceconjugate principlegeometric characteristicmeshing property
He Weidong,Shan Lijun.Status and development of RV reduce [J].Journal of Dalian Jiaotong University,2016,37(5):13-18. [何卫东,单丽君.RV减速器研究现状与展望[J].大连交通大学学报,2016,37(5):13-18.]
Li S.The latest design technologies for gear devices with great transmission ratios [C]//Proceedings of International Gear Conference 2014.
Guan Tianmin,Zhang Dongsheng Lei.Optimized tooth profile design based on high precision FA pin-cycloid drive reverse [J].Journal of Dalian Jiaotong University,2013,34(6):53-57. [关天民,轩亮,雷蕾.基于高精度FA针摆传动反求的最佳齿廓设计[J].大连交通大学学报,2013,34(6):53-57.]
Wang Guangjian,Jiang Hanjun,Chu Zhigang.Parameters design and simulation of new double crank adjustable backlash precision planetary gears [J].Journal of Mechanical Engineering,2011,47(5):11-18. [王光建,蒋汉军,褚志刚.新型双曲柄式可调侧隙精密行星传动装置参数设计与仿真[J].机械工程学报,2011,47(5):11-18.]
Liu J,Chen B,Matsumura S,et al.Design of a Novel Cycloid drive with a cycloid-arc gear and analysis of its meshing characteristic[J].Journal of Advanced Mechanical Design,Systems,and Manufacturing.2012,6(2):310-322.
Lai T S.Geometric design of roller drives with cylindrical meshing elements [J].Mechanism and Machine Theory,2005,40:55-67.
Lin W S,Shih Y P,Lee J J.Design of a two-stage cycloidal gear reducer with tooth modifications [J].Mechanism and Machine Theory,2014,79:184-197.
Cao Wei,Wang Jiaxu,Pu Wei,et al.Effects of fillers in tooth slotting on meshing force and lubrication performance of filtering reducer[J].Journal of Sichuan University (Engineering Science Edition),2016,48(5):192-200. [曹伟,王家序,蒲伟,等.材料填充对滤波减速器啮合力与润滑特性的影响[J].四川大学学报(工程科学版),2016,48(5):192-200.]
Shan L J,Liu Y T,He W D.Analysis of nonlinear dynamic accuracy on RV transmission system [J].Advanced Materials Research.2012,510:529-535.
Sun Y G,Zhao X F,Jiang F,et al.Backlash analysis of RV reducer based on Error Factor Sensitivity and Monte-Carlo Simulation [J].International Journal of Hybrid Information Technology,2014,7(2):283-292.
Han Zhenhua,Shi Wankai,Xiao Yangyi,et al.Analysis on transmission characteristics of novel composite cycloid cylindrical gears for external driving[J].Journal of Xi\'an Jiaotong University,2016,50(9):10-19. [韩振华,石万凯,肖洋轶,等.新型复合摆线外啮合圆柱齿轮副的传动特性分析[J].西安交通大学学报,2016,50(9):10-19.]
Vecchiato D,Demenego A,Argyris J,et al.Geometry of a cycloidal pump[J].Computer methods in applied mechanics and engineering,2001,190(18):2309-2330.
Xu L,Huang Z,Yang Y.Mesh theory for toroidal drive[J].Journal of Mechanical Design,2004,126(3):551-557.
Yao L,Dai J S,Wei G,et al.Geometric modeling and meshing characteristics of the toroidal drive[J].Journal of Mechanical Design,2005,127(5):988-996.
Ravari M R K.Elliptical lobe shape gerotor pump design to minimize wear [J].Frontiers of Mechanical Engineering,2011,6(4):429-434.
Hsieh C F.A new curve for application to the rotor profile of rotary lobe pumps [J].Mechanism and Machine Theory,2015,87(5):70-81.
Gui Xincheng,Zhan Junqing,Ye Peng,et al.Design and analysis of internal compound cycloid gear transmission with high contact ratio [J].Journal of Mechanical Engineering,2017,53(1):55-64. [贵新成,詹隽青,叶鹏,等.高重合度内啮合复合摆线齿轮传动设计与分析[J].机械工程学报,2017,53(1):55-64.]
Bae J H,Kim C.Design of rotor profile of internal gear pump for improving fuel efficiency [J].International Journal of Precision Engineering and Manufacturing,2015,16(1):113-120.
吴序堂.齿轮啮合原理[M].2版.西安:西安交通大学出版社,2009.
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