二维自适应粗糙表面表征参数相关性研究

曾泉人; 刘更; 刘天祥; 佟瑞庭; 刘岚

二维自适应粗糙表面表征参数相关性研究

1.
西北工业大学机电学院, 西安 710072;
2.
英国斯詹思克莱德大学设计制造与管理系, 格拉斯哥, G1 IXJ

基金项目:

国家自然科学基金项目(50975232)资助

详细信息

作者简介:
曾泉人(1981-)，博士研究生，研究方向为摩擦学和表面完整性等，zengquanren@mail.nwpu.edu.cn;刘更(联系人)，教授，博士生导师，npuliug@nwpu.edu.cn

曾泉人(1981-)，博士研究生，研究方向为摩擦学和表面完整性等，zengquanren@mail.nwpu.edu.cn;刘更(联系人)，教授，博士生导师，npuliug@nwpu.edu.cn

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出版历程
- 收稿日期: 2011-04-01
- 刊出日期: 2015-06-10

Research on Correlation of Surface Roughness Parameters for 2D Adaptive Rough Surface

1.
School of Mechanical Engineering, Northwestern Polytechnical University, Xi'an 710072;
2.
DMEM University of Strathclyde, Glagsow, UK, G1 IXJ

摘要

摘要: 采用自适应粗糙表面表征的弹塑性接触模型,能在确保良好计算精度的同时,有效地减少接触计算时间。利用随机函数和傅立叶变换技术生成了一系列不同粗糙度、不同相关长度的随机粗糙表面轮廓,研究粗糙表面轮廓的坡度参数、峰顶曲率参数随轮廓相关长度的变化规律,并提出自适应阈值与峰顶曲率参数的比值参数δ-,为不同粗糙表面轮廓的自适应阈值的选择建立了依据。最后,分析了数值生成的自适应粗糙表面与一刚性平面的弹塑性接触情况。结果显示,当比值参数δ--6 mm2,不同粗糙度、不同相关长度的自适应粗糙表面轮廓与刚性平面的接触计算,均可获得较佳精度。
- 自适应粗糙表面 /
- 弹塑性接触 /
- 自适应阈值 /
- 表征参数
Abstract: In order to offer a theoretical basis for the selection of adaptive threshold for the asperity surfaces of different roughness and different correlation length,a series of 2D rough surface are generated with random function and Fourier Transform.The relationship between characteristic parameters of surface topography,such as root mean square slope and curvature of asperity peaks varying with correlation length,is studied.The parameter δ-,which is the ratio of adaptive threshold to root mean square curvature of asperity peaks,is firstly presented,and then the correlation that the number of adaptive nodes are dependent on parameter δ-is also investigated.Substantive numerical simulation of elastic-plastic contact between various adaptive rough surfaces and a rigid plane are carried out,and then results demonstrate that the precision of calcualtions can be guaranteed if δ--6 mm2.
- adaptive rough surface /
- elastic-plastic contact /
- adaptive threshold /
- characteristic parameter

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参考文献(13)

[1]	Greenwood J A,Williamson J B P.Contact of nominally flat sur-faces[A].Proceedings of the Royal Society,London,SeriesA[C],1966,A295:300～319
[2]	Nayak P R.Random process model of rough surfaces[J].ASMEJournal of Lubrication Technology,1971,97:398～407
[3]	Onions R A,Archard J F.The contact of surfaces having a randomstructure[J].Journal of Physics D:Applied Physics,1973,6:289～304
[4]	Patir N.A numerical procedure for random generation of roughsurfaces[J].ASME Wear,1978,47:263～277
[5]	Hu Y Z,Tonder K.Simulation of3-D random surface by2-Ddigital filter and fourier analysis[J].International Journal ofMachine Tools and Manufacture,1992,32(1,2):83～90
[6]	Ren N,Lee S C.The effects of surface roughness and topographyon the contact behavior of elastic bodies[J].ASME Journal ofTribology,1994,116:804～811
[7]	Tian X,Bhushan B.A numerical three-dimensional model forthe contact of rough surfaces by variational principle[J].ASMEJournal of Tribology,1996,118:33～42
[8]	Wu J J.The properties of asperities of real surfaces[J].ASMEJournal of Tribology,2001,123:872～883
[9]	Liu G,Wang Q,Ao Y.Convenient formulas for modeling three-dimensional thermo-mechanical asperity contacts[J].TribologyInternational,2002,35:411～424
[10]	佟瑞庭,刘更,曾泉人,刘天祥.涂层粗糙表面滑动接触的有限元分析[J].机械科学与技术,2009,28(6):740～743
[11]	Liu T,Liu G,Xie Q,Wang Q.Two-dimensional adaptive-sur-face elasto-plastic asperity contact model[J].ASME Journal ofTribology,2006,128(4):898～903
[12]	温诗铸,黄平.摩擦学原理[M].北京:清华大学出版社,2002
[13]	Liu T,Liu G,Wang Q.An element-free galerkin-finite elementcoupling method for elasto-plastic contact problems[J].ASMEJournal of Tribology,2006,128(1):1～9