On a class of conservation laws in linearized and finite elastostatics
Copyright policy )On a class of conservation laws in linearized and finite elastostatics
Several years ago ESHELBY [1] (1956), in a paper devoted to the continuum theory of lattice defects, deduced a surface-integral representation for the "force on an elastic singularity or inhomogeneity", which-in the absence of such defects-gives rise to a conservation law for regular elastostatic fields appropriate to homogeneous but not necessarily isotropic solids in the presence of infinitesimal deformations. Morevoer, ESHIELBY noted that his result, when suitably interpreted, remains strictly valid for finite deformations of elastic solids.
- California Institute of Technology United States
Generalities, axiomatics, foundations of continuum mechanics of solids, Optimization of other properties in solid mechanics, Other numerical methods in solid mechanics, 510, 620
Generalities, axiomatics, foundations of continuum mechanics of solids, Optimization of other properties in solid mechanics, Other numerical methods in solid mechanics, 510, 620
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