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In each case, the observed change in the minimum potentials, at an equilibrium distance of 0.3 nm, is shown in the left part of the figure.
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The proposed methodology is based on the minimum potential energy theorem written regarding nodal positions.
The governing equations and boundary conditions are derived using the minimum potential energy principle.
The equilibrium equations and boundary conditions are obtained by using the minimum potential energy principle.
The explicit solutions of bending deflection are determined using the minimum potential energy principle.
The system tends to have the minimum potential energy when the droplet moves to the softer end of the beam.
The twist response is bistable, and represents the minimum potential energy paths that join two orthogonally-oriented bending modes.
Generally, the conformation of a molecule will be the most stable when it is of the minimum potential energy.
A number of applicaThens involving plates with diformulationses of inithel imperfinitenstrip described to investigate the capability of both versions of finite strip methods
It is believed that the minimum inclined crack angle depends on both flexure and shear components, and will occur at an inclination that requires the minimum potential energy.
Nonetheless, when subjected to a mechanical static loading, the nanostructure tends to reach its equilibrium state corresponding to the minimum potential energy.
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