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TECHNICAL BRIEFS

A Method for Planar Biaxial Mechanical Testing That Includes In-Plane Shear

[+] Author and Article Information
M. S. Sacks

Department of Bioengineering, University of Pittsburgh, Room 749, Benedum Hall, 3700 Ohara St., Pittsburgh, PA 15261

J Biomech Eng 121(5), 551-555 (Oct 01, 1999) (5 pages) doi:10.1115/1.2835086 History: Received August 26, 1998; Revised April 07, 1999; Online January 23, 2008

Abstract

A limitation in virtually all planar biaxial studies of soft tissues has been the inability to include the effects of in-plane shear. This is due to the inability of current mechanical testing devices to induce a state of in-plane shear, due to the added cost and complexity. In the current study, a straightforward method is presented for planar biaxial testing that induces a combined state of in-plane shear and normal strains. The method relies on rotation of the test specimen’s material axes with respect to the device axes and on rotating carriages to allow the specimen to undergo in-plane shear freely. To demonstrate the method, five glutaraldehyde treated bovine pericardium specimens were prepared with their preferred fiber directions (defining the material axes) oriented at 45 deg to the device axes to induce a maximum shear state. The test protocol included a wide range of biaxial strain states, and the resulting biaxial data re-expressed in material axes coordinate system. The resulting biaxial data was then fit to the following strain energy function W:

W = c/2 [exp (A1E′112 + A2E′222 + 2A3E′11E′22 + A4E′122 + 2A5E′11E′12 + 2A6E′22E′12) −1] 
where E′ij is the Green’s strain tensor in the material axes coordinate system and c and Ai are constants. While W was able to fit the data very well, the constants A5 and A6 were found not to contribute significantly to the fit and were considered unnecessary to model the shear strain response. In conclusion, while not able to control the amount of shear strain independently or induce a state of pure shear, the method presented readily produces a state of simultaneous in-plane shear and normal strains. Further, the method is very general and can be applied to any anisotropic planar tissue that has identifiable material axes.

Copyright © 1999 by The American Society of Mechanical Engineers
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