Please use this identifier to cite or link to this item: https://hdl.handle.net/11681/5735
Title: Complex Poisson's ratio and dilatation constants from forced vibration of a sphere
Authors: Lee, Tung-Ming.
Smith, Jim
Keywords: Elasticity
Spheres
Solids
Elastic waves
Elastic solids
Spherical harmonics
Publisher: Cold Regions Research and Engineering Laboratory (U.S.)
Engineer Research and Development Center (U.S.)
Series/Report no.: Research report (Cold Regions Research and Engineering Laboratory (U.S.)) ; 165.
Description: Research Report
Summary: Following previous investigations on methods of determining dynamic mechanical properties of viscoelastic materials employing forced vibration, this report proposes a similar technique for determining the complex Poisson's ratio and the complex dilatation constants. Through the study of forced vibration of a free viscoelastic sphere with an internal harmonic oscillating source, it is found that these properties of the test material are related to the ratio of the vibration amplitude of two measurable points. Thus, when using the criterion of this ratio approaching its maximum, the maximum amplitude ratio, these properties can be expressed in simple relationship with laboratory-measurable quantities, namely the maximum amplitude ratios and their corresponding vibration frequencies. Investigations have been carried out for three sphere sets.
Rights: Approved for public release; distribution is unlimited.
URI: http://hdl.handle.net/11681/5735
Appears in Collections:Research Report

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