Nonlinear Theory of Dislocations and Disclinations in Elastic Bodies

By L. Zubov. 2001

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Material symmetry group of the non-linear polar-elastic continuum (2012, background): “…coordinate-free forms of local equilibrium conditions follow by applying alternative definitions of gradient and divergence operators as well as of the Cauchy theorem, see for example Maugin (1974, 1998), Scarpetta (1989), Lurie (1990), Zubov (1997), Yeremeyev and Zubov (1999), Dai (2003).”
Modeling Dislocations and Disclinations With Finite Micropolar Elastoplasticity (2006, background): “The texts of Nabarro (1967), Lardner (1974), Mura (1982), Maugin (1993), and Zubov (1997) also include precise mathematical descriptions and/or elastic solutions.”
Riemann–Cartan Geometry of Nonlinear Dislocation Mechanics (2012, background): “13 See also [86] for similar solutions for both dislocations and disclinations with different constitutive assumptions.”
On generalized Cosserat-type theories of plates and shells: a short review and bibliography (2010, unknown): “The theory of dislocations and disclinations is presented in [328,331,333].”
Odd Viscosity and Odd Elasticity (2022, background): “8The Piola-Kirchhoff and Cauchy stresses are different, but they contain the same physical data (179, 180).”