The Determination of Multi-Axial Fatigue in Magnetorheological Elastomers Using Bubble Inflation

Article Preview

Abstract:

Fatigue life is one of the most important physical characteristic that is investigated by materials engineers and scientists. The high dynamic loading experienced by machine parts necessitates understanding fatigue properties in critical components. Despite this requirement, elastomer fatigue criteria are imperfectly understood and even less is known about fatigue resistance in the emerging range of smart elastomers. In this paper, initial research into the equi-biaxial fatigue behaviour of magnetorheological elastomers (MREs) is described. Physical testing was carried out using a bubble inflation testing system. Silicone rubber based test samples were fatigued at different stress amplitudes ranging between 0.75MPa and 1.4MPa using engineering stress as the control mode. S-N (Wöhler) curves showing the plots of stress amplitude (σa) versus cycles to failure (N) are presented. Stress-strain behaviour throughout fatigue process is also described. For a fatigue test at a stress amplitude of 0.75MPa and no pre-stressing, it was found that stress softening occurred for the entire duration of the test, but was particularly pronounced in the first 100 cycles of testing.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 875-877)

Pages:

507-511

Citation:

Online since:

February 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2014 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] J. Rabinow. The Magnetic Fluid Clutch, AIEE Transactions 67 (1948), 1308–1315.

Google Scholar

[2] X. L. Gong, X. Z. Zhang and P.Q. Zhang. Fabrication and characterization of isotropic magnetorheological elastomers, Polymer Testing 24 (2005), 669–676.

DOI: 10.1016/j.polymertesting.2005.03.015

Google Scholar

[3] M. Lokander and B. Stenberg, Improving the magnetorheological effect in isotropic magnetorheological rubber materials, Polymer Testing 22 (2003), 677–680.

DOI: 10.1016/s0142-9418(02)00175-7

Google Scholar

[4] W. Zhang, X. L. Gong, W. Q. Jiang and Y. C. Fan, Investigation of the durability of anisotropic magnetorheological elastomers based on mixed rubber, Smart Mater. Struct. 19 (2010), 085008 (10pp).

DOI: 10.1088/0964-1726/19/8/085008

Google Scholar

[5] T. L. Sun, X. L. Gong, W. Q. Jiang, J. F. Li, Z. B. Xu and W. H. Li. Study on the damping properties of magnetorheological elastomers based on cis-polybutadiene rubber, polymer testing, 27 (2008), 520-526.

DOI: 10.1016/j.polymertesting.2008.02.008

Google Scholar

[6] G.Y. Zhou and J. R. Li. Dynamic behavior of a magnetorheological elastomer under uniaxial deformation: I. Experiment, Smart Mater. Struct. 12 (2003), 859–872.

DOI: 10.1088/0964-1726/12/6/002

Google Scholar

[7] M. Kallio, T. Lindroos, S. Aalto, E. J¨arvinen, T. K¨arn¨a and T. Meinander. Dynamic compression testing of a tunable spring element consisting of a magnetorheological elastomer, Smart Mater. Struct. 16 (2007), 506–514.

DOI: 10.1088/0964-1726/16/2/032

Google Scholar

[8] C. Bellan and G. Bossis. Field dependence of viscoelastic properties of MR elastomers, Internal Journal of Modern Physics B, Vol. 16, Nos. 17&18(2002), 2447-2453.

DOI: 10.1142/s0217979202012499

Google Scholar

[9] A. Boczkowska, S. F. Awietjan and R. Wroblewski. Microstructure-property relationships of urethane magnetorheological elastomers, Smart Mater. Struct. 16 (2007), 1924–(1930).

DOI: 10.1088/0964-1726/16/5/049

Google Scholar

[10] D. J. Charlton, J. Yang. A review of methods to characterize rubber elastic behavior for use in finite element analysis, Rubber Chemistry and Technology, 67 (1994), 481-503.

DOI: 10.5254/1.3538686

Google Scholar

[11] C. Flint and W. Naunton. Physical Testing of Latex Films, Transactions of the Institution of the Rubber Industry, 12 (1937), 367-406.

Google Scholar

[12] L. Treloar. Strains in an Inflated Rubber Sheet, and the Mechanism of Bursting, Rubber Chemistry and Technology, 17(1944), 957-967.

DOI: 10.5254/1.3546716

Google Scholar

[13] J. Adkins and R. Rivlin. Large elastic deformations of isotropic materials, IX: The deformation of thin shells, F.R.S., 244 (1952), 505-531.

DOI: 10.1098/rsta.1952.0013

Google Scholar

[14] D. Kong and J. White. Inflation Characteristics of Unvulcanised Gum and Compounded Rubber Sheets, Rubber Chemistry and Technology, 59 (1986), 315-327.

DOI: 10.5254/1.3538203

Google Scholar

[15] W. Song, F. Mirza and J. Vlachopoulos. Finite element analysis of inflation of an axisymmetric sheet of finite thickness, Journal of Rheology, 35 (1991), 93-112.

DOI: 10.1122/1.550211

Google Scholar

[16] R. Khayat, and A. Derdouri. Stretch and Inflation of Hyperelastic Membrane as Applied to Blow Molding, Polymer Engineering and Science, 35 (1995), 1852-2863.

DOI: 10.1002/pen.760352304

Google Scholar

[17] P. Mott, C. Roland and S. Hassan. Strains in an Inflated Rubber Sheet, Rubber Chemistry and Technology, 76 (2003), 326-333.

DOI: 10.5254/1.3547746

Google Scholar

[18] R. Johannknecht, S. Jerrams, G. Clauss. Determination of non-linear, large equal biaxial stresses and strains in thin elastomeric sheets by bubble inflation, Proceedings of the Institute of Mechanical Engineers, Vol 216 Part L, No L4 (2002).

DOI: 10.1177/146442070221600403

Google Scholar

[19] J. T. Bauman. Fatigue, stress, and strain of rubber components: a guide for design engineers, ISBN 978-3-446-41681-9, Carl Hanser Verlag, Munich (2008).

Google Scholar

[20] S. Jerrams, N. Murphy and J. Hanley. The Significance of Equi-biaxial Bubble Inflation in Determining Elastomeric Fatigue Properties, Published in the book Advanced Elastomers, Technology, Properties and Applications, edited by Anna Boczkowska (ISBN 978-953-51-0739-2), InTech (2012).

DOI: 10.5772/50099

Google Scholar