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Kinematics and Mechanical Properties Analyses on Vibration Converter of Intelligent Damper for Drill Strings

Published online by Cambridge University Press:  03 June 2015

Xiaohua Zhu  and
Chunlin Lai
Xiaohua Zhu*
Affiliation:
College of Mechatronic Engineering, Southwest Petroleum University, Chengdu 610500, Sichuan, China
Chunlin Lai
Affiliation:
College of Mechatronic Engineering, Southwest Petroleum University, Chengdu 610500, Sichuan, China
*
*Corresponding author. Email: zxhth113@163.com
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Abstract

Taking vibration converter of intelligent damper for drill strings as the study object, this paper analyzes the influential factors of motion state of the ball and conducts an explicit dynamics simulation by establishing a mechanics model of vibration converter. The study basis is Newton’s laws of motion, d’alembert’s principle and hertz contact theory. and we use world coordinate system, rotating coordinate system and Frenet coordinate system to deduce kinematics equations of vibration converter. The ultimate result demonstrates that the axial velocity and maximum contact stress change with the increment of ball diameter and helix angle.It also proves the validity of our derived kinematics and mechanical models and provides a good consultant value for the design and theoretical arithmetic of vibration converter for intelligent damper of drill strings.

Keywords

51N2053A1774A1074S05Intelligent dampervibrationconverterkinematics analysiscontact stress
Type
Research Article
Information
Advances in Applied Mathematics and Mechanics , Volume 5 , Issue 5 , October 2013 , pp. 671 - 687
Copyright
Copyright © Global-Science Press 2013

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References

[1]Yaveri, M., Damani, K. and Kalbhor, H., Solutions to the down hole vibrations during drilling, SPE/IADC Drilling Conference, (31 July-7 August 2010), SPE 136956.Google Scholar
[2]Cobern, M. E., Perry, C. A., Barbely, J. A., Burgess, D. E. and Wassell, M. E., Drilling tests of an active vibration damper, SPE/IADC Drilling Conference, (20-22 February 2007), SPE105400.Google Scholar
[3]Zhang, X., Study on Structure and Characteristic of Two-Way Shock Absorber, Master’s paper, Daqing Petroleum Institute, China, 2007.Google Scholar
[4]Mundo, D. and Yan, H. S., Kinematics optimization of ball-screw transmission mechanisms, Mech. Mach. Theory, 42 (2007), pp. 34–47.Google Scholar
[5]Takafumi, Y., Yasuyoshi, T. and Susumu, M., Study on load distribution and ball motion of ball screw, J. Japanese Society Tribologists, 48 (2003), pp. 659–666.Google Scholar
[6]Mei, X. S., Tsutsumi, M., Tao, T. and Sun, N. G., Study on the load distribution of ball screws with errors, Mech. Mach. Theory, 38 (2003), pp. 1257–1269.Google Scholar
[7]Song, X. C., Jiang, H. K., Xu, X. R. and Zhang, Z. Y., Analysis of elastic deformation for high speed ball screw based on the finite element method, Journal of Beijing University of Technology, 35 (2009), pp. 582–586.Google Scholar
[8]Cheng, G. R., Design Basic of Ball Screw Transmission, China Machine Press, Beijing, 1987.Google Scholar
[9]Lin, M. C., Ravani, B. and Velinsky, S. A., Kinematics of the ball screw mechanism, J. Mechanic al Design, 116 (1994), pp. 849–855.Google Scholar
[10]Du, P. A., Analysis of the elastic contact deformation and rated load of ball straight-rotary pair, Journal of University of Electronic Science and Technology of China, 23 (1994), pp. 280–285.Google Scholar