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Research Papers

Experimental Study on High Damping Rubber Under Combined Action of Compression and Shear

[+] Author and Article Information
Tinard Violaine

ICube,
University of Strasbourg,
CNRS, 2 rue Boussingault,
Strasbourg F-67000, France
e-mail: vtinard@unistra.fr

Nguyen Quang Tam

ICube,
University of Strasbourg,
CNRS, 2 rue Boussingault,
Strasbourg F-67000, France
e-mail: tam.polytechnique@yahoo.com

Fond Christophe

ICube,
University of Strasbourg,
CNRS, 2 rue Boussingault,
Strasbourg F-67000, France
e-mail: christophe.fond@unistra.fr

1Corresponding author.

Contributed by the Materials Division of ASME for publication in the JOURNAL OF ENGINEERING MATERIALS AND TECHNOLOGY. Manuscript received April 29, 2014; final manuscript received October 8, 2014; published online November 10, 2014. Assoc. Editor: Hareesh Tippur.

J. Eng. Mater. Technol 137(1), 011007 (Jan 01, 2015) (7 pages) Paper No: MATS-14-1095; doi: 10.1115/1.4028891 History: Received April 29, 2014; Revised October 08, 2014; Online November 10, 2014

High damping rubber (HDR) is used in HDR bearings (HDRBs) which are dissipating devices in structural systems. These devices actually have to support permanent static load in compression and potential cyclic shear when earthquakes occur. Mastering the behavior of bearings implies an accurate understanding of HDR response in such configuration. The behavior of HDR is, however, complex due to the nonlinearity and time dependance of stress–strain response and especially Mullins effect. To the authors' knowledge, tests on HDR under combined quasi-static compression and cyclic shear (QC-CS) have not been performed with regard to Mullins effect yet. The purpose of this study is thus to assess experimentally Mullins effect in HDR, especially under QC-CS. In order to achieve this aim, cyclic tensile and compression tests were first carried out to confirm the occurrence of Mullins effect in the considered HDR. Then, an original biaxial setup allowing testing HDR specimen under QC-CS was developed. This setup enables us to identify Mullins effect of the considered HDR under this kind of loading. Tests carried out with this setup were thus widened to the study of the influence of compression stress on shear response under this loading, especially in terms of shear modulus and density of energy dissipation.

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References

Roeder, C. W., and Stanton, J. F., 1983, “Elastomeric Bearings: State-of-the-Art,” ASCE J. Struct. Eng., 109(12), pp. 2853–2871. [CrossRef]
Mooney, M., 1940, “A Theory of Large Elastic Deformation,” J. Appl. Phys., 11(9), pp. 582–592. [CrossRef]
Lion, A., 1997, “On the Large Deformation Behaviour of Reinforced Rubber at Different Temperature,” J. Mech. Phys. Solids, 45(11–12), pp. 1805–1834. [CrossRef]
Miehe, C., and Keck, J., 2000, “Superimposed Finite Elastic–Viscoelastic–Plastoelastic Stress Response With Damage in Filled Rubbery Polymers. Experiments, Modelling and Algorithmic Implementation,” J. Mech. Phys. Solids, 48(2), pp. 323–365. [CrossRef]
Amin, A. F. M. S., Alam, M. S., and Okui, Y., 2002, “An Improved Hyperelasticity Relation in Modeling Viscoelasticity Response of Natural and High Damping Rubbers in Compression: Experiments, Parameter Identification and Numerical Verification,” Mech. Mater., 34(2), pp. 75–95. [CrossRef]
Cheng, M., and Chen, W., 2003, “Experimental Investigation of the Stress-Stretch Behavior of EPDM Rubber With Loading Rate Effects,” Int. J. Solids Struct., 40(18), pp. 4749–4768. [CrossRef]
Bouasse, H., and Carrière, Z., 1903, “Sur les courbes de traction du caoutchouc vulcanisé,” Ann. Faculté des Sci. Toulouse, 5(3), pp. 257–283. [CrossRef]
Mullins, L., 1948, “Effect of Stretching on the Properties of Rubber,” J. Rubber Res., 16(12), pp. 275–282. [CrossRef]
Mullins, L., 1969, “Softening of Rubber by Deformation,” Rubber Chem. Technol., 42(1), pp. 339–362. [CrossRef]
Bueche, F., 1960, “Molecular Basis for the Mullins Effect,” J. Appl. Polym. Sci., 4(10), pp. 107–114. [CrossRef]
Houwink, R., 1956, “Slipping of Molecules During the Deformation of Reinforced Rubber,” Rubber Chem. Technol., 29(3), pp. 888–893. [CrossRef]
Hamed, G. R., and Hatfield, S., 1989, “On the Role of Bound Rubber in Carbon-Black Reinforcement,” Rubber Chem. Technol., 62(1), pp. 143–156. [CrossRef]
Diani, J., Fayolle, B., and Gilormini, P., 2009, “A Review on the Mullins Effect,” Eur. Polym. J., 45(3), pp. 601–612. [CrossRef]
Haupt, P., and Sedlan, K., 2001, “Viscoplasticity of Elastomeric Materials: Experimental Facts and Constitutive Modelling,” Arch. Appl. Mech., 71(2–3), pp. 89–109. [CrossRef]
Chagnon, G., Verron, E., Gornet, L., Marckmann, G., and Charrier, P., 2004, “On the Relevance of Continuum Damage Mechnaics Applied to the Mullins Effect in Elastomers,” J. Mech. Phys. Solids, 52(7), pp. 1627–1650. [CrossRef]
Li, J., Mayau, D., and Lagarrigue, V., 2008, “A Constitutive Model Dealing With Damage Due to Cavity Growth and the Mullins Effect in Rubber-Like Materials Under Triaxial Loading,” J. Mech. Phys. Solids, 56(3), pp. 953–973. [CrossRef]
Amin, A. F. M. S., Lion, A., Sekita, S., and Okui, Y., 2006, “Nonlinear Dependance of Viscosity in Modeling the Rate-Dependant Response of Natural and High Damping Rubbers in Compression and Shear: Experimental Identification and Numerical Verification,” Int. J. Plast., 22(9), pp. 1610–1657. [CrossRef]
Marvalova, B., 2007, “Viscoelastic Properties of Filled Rubber. Experimental Observations and Material Modeling,” Eng. Mech., 14(1–2), pp. 81–89.
Cantournet, S., Desmorat, R., and Besson, J., 2009, “Mullins Effect and Cyclic Stress Softening of Filled Elastomers by Internal Sliding and Friction Thermodynamics Model,” Int. J. Solids Struct., 46(11–12), pp. 2255–2264. [CrossRef]
Cardone, D., and Gesualdi, G., 2012, “Experimental Evaluation of the Mechanical Behavior of Elastomeric Materials for Seismic Applications at Different Air Temperatures,” Int. J. Mech. Sci., 64(1), pp. 127–143. [CrossRef]
Mars, W. V., and Fatemi, A., 2004, “Observations of the Constitutive Response and Characterization of Filled Natural Rubber Under Monotonic and Cyclic Multiaxial Stress States,” ASME J. Eng. Mater. Technol., 126(1), pp. 19–28. [CrossRef]
Suh, J. B., 2007, “Stress Analysis of Rubber Blocks Under Vertical Loading and Shear Loading,” Ph.D. thesis, University of Akron, Akron, OH.
Gent, A. N., and Lindley, P. B., 1959, “The Compression of Bonded Rubber Blocks,” Proc. Inst. Mech. Eng., 173(1), pp. 111–122. [CrossRef]
Burtscher, S. L., and Dorfmann, A., 2004, “Compression and Shear Tests of Anisotropic High Damping Rubber Bearings,” Eng. Struct., 26(13), pp. 1979–1991. [CrossRef]
Dall'Asta, A., and Ragni, L., 2006, “Experimental Tests and Analytical Model of High Damping Rubber Dissipating Devices,” Eng. Struct., 28(13), pp. 1874–1884. [CrossRef]
Payne, A. R., 1962, “The Dynamic Properties of Carbon Black-Loaded Natural Rubber Vulcanizates,” J. Appl. Polym. Sci., 6(19), pp. 57–63. [CrossRef]
Bair, S., Jarzynski, J., and Winer, W. O., 2001, “The Temperature, Pressure and Time Dependance of Lubricant Viscosity,” Tribol. Int., 34(7), pp. 461–468. [CrossRef]
Schmelzer, J. W. P., Zanotto, E. D., and Fokin, V. M., 2005, “Pressure Dependance of Viscosity,” J. Chem. Phys., 122(7), p. 074511. [CrossRef] [PubMed]
Kovacs, A. J., Stratton, R. A., and Ferry, J. D., 1963, “Dynamic Mechanical Properties of Polyvinyl Acetate in Shear in the Glass Transition Temperature Range,” J. Phys. Chem., 67(1), pp. 152–161. [CrossRef]
Struik, L. C. E., 1978, Physical Aging in Amorphous Polymers and Other Materials, Elsevier, Amsterdam, The Netherlands.
Pixa, R., Le Dû, V., and Wippler, C., 1988, “Dilatometric Study of Deformation Induced Volume Increase and Recovery in Rigid PVC,” Colloid Polym. Sci., 266(10), pp. 913–920. [CrossRef]
Weissenberg, K., 1947, “A Continuum Theory of Rheological Phenomena,” Nature, 159(4035), pp. 310–311. [CrossRef] [PubMed]
Bird, R. B., Armstrong, R. C., and Hassager, O., 1987, Dynamics of Polymeric Liquids, 2nd ed., Vol. 1, Wiley, New York.
Barnes, H. A., Hutton, J. F., and Walters, K., 1989, An Introduction to Rheology, Elsevier, Amsterdam, The Netherlands.

Figures

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Fig. 2

Stress–strain response in uniaxial cyclic tensile test

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Fig. 1

Experimental setup used for the tensile tests

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Fig. 3

Stress–strain response for sample of type A (a) and type B (b) in cyclic compression (PLK1 stress represents the first Piola–Kirchhoff stress)

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Fig. 4

Comparison of stress–strain responses of samples of types A and B in cyclic compression

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Fig. 5

Illustration of the shear system used for the experimental tests

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Fig. 6

Illustration of the experimental device developed for the combined compression-shear tests

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Fig. 7

Illustration of the experimental setup during tests

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Fig. 8

History of applied displacement

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Fig. 12

Variations of the normalized compression stresses during the test

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Fig. 13

Variations of shear modulus (a) and density of energy dissipation (b) as a function of the maximum applied shear strain. Solid and open symbols, respectively, represent the first and the third cycle.

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Fig. 14

Variations of shear modulus (a) and density of energy dissipation (b) as function of the applied compression stress

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Fig. 10

Stress–strain response under combined compression stress of 4 MPa and cyclic shear (a) and variation of the compression stress during the test (b)

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Fig. 11

Stress–strain response under combined compression stress of 6 MPa and cyclic shear (a) and variation of the compression stress during the test (b)

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Fig. 9

Stress–strain response under combined compression stress of 2 MPa and cyclic shear (a) and variation of the compression stress during the test (b)

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