Technically, the stored energy predicted by these approaches and models is the macroscopic equivalent of energy associated with defects generated during plastic deformation. Using these models, important information regarding the stored energy in plastic deformation can be obtained (Ghosh et al., 2017).
Because elastic deformation is a completely linear process, the energy of elastic strain E e l can be estimated using (23) E e l = 1 2 V σ: γ e Fig. 4. Evolution of the total work of the external force with engineering strain under quasi-static compression for and orientations.
The storage energy is directly related to the density and type of dislocations, while heat dissipation is primarily attributed to the movement of dislocations. Thus, the storage and dissipation rates of plastic work will vary with plastic deformation.
i.e., no energy is lost during deformation. Force exerted by spring follows as negative gradient of (how come?): A spring with rest length 1 = deforms by = /2 A spring with rest length 2 = 100 deforms by the same Same stiffness k, same internal force according to Hook’s law.
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