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Material constant of strain energy function is calculated from experimental data by using Levenberg Marquardt nonlinear regression method.
Material constant of strain energy function calculated from experimental data by using Levenberg-Marquardt nonlinear regression method.
In addition to the bulk and shear moduli the model includes only one material constant of volumetric failure work.
According to the theoretical analyses, the influences of the wedge angle and material constant of the orthotropic material on the singular stresses near the interface edge are discovered clearly.
The material was measured to have a density of 1350 kg/m3 and a Neo-Hookean material constant of 0.791 MPa.
A circular membrane was modelled using membrane elements with a thickness of 1 mm and a Neo-Hookean material model with a material constant of 0.791 MPa and a mass density of 1350 kg/m3.
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Nonlinear regression method is used to find material constants of strain energy function from experimental data.
This index is a guide to organic compounds which have material constants of general interest described in the "Landolt-Bornstein New Series".
Modified rule of mixture is used to find material constants of the reinforced composite.
The material constants of strain energy function are graded along the radial direction based on a power law function.
The relations between the directional ME coupling and the material constants of the differently oriented piezocrystals were pinpointed.
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