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We elaborate a technique for determining its linear elastic moduli (second order elastic constants) and the nonlinear elastic moduli, which are called Landau coefficients (third order elastic constants).
Both the hydrostatic compression and the second order elastic constants were reported.
The importance of many-body non-central forces and anharmonic effects are further explored by analyzing the higher order elastic constants explicitly the third-order elastic constants.
The importance of many body non-central forces and anharmonic effects is further explored by analysing the higher order elastic constants explicitly the third-order elastic constants.
Hence applied theory for the evaluation of higher order elastic constants at room temperature is justified.
The anharmonicity of a crystal lattice is successfully probed in terms of higher order elastic constants.
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However, this is only the case when considering third-order elasticity theory and assuming isotropic third-order elastic tensors (see Fuck and Tsvankin 2009).
Rights & permissionsfor article High-order elastic multipoles as colloidal atoms.
Therefore, there is a need for the second- or higher-order elastic and/or inelastic analysis of these bridges.
In the present investigation we elaborate on the development of a second-order elastic deformation gradient in discrete/atomistic system.
Second-order elastic constants were evaluated, and correlation was made with the porosity and age of mortar.
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