Nonlinear mechanics of crystals

[1] Abeyaratne R., Knowles J.K., A continuum model of a thermoelastic solid capable of undergoing phase transitions, J Mech Phys Solids, 41, pp. 541-571, (1993)

[2] Abu Al-Rub R.K., Kim S.-M., Predicting mesh-independent ballistic limits for heterogeneous targets by a nonlocal damage computational framework, Composites B, 40, pp. 495-510, (2009)

[3] Abu Al-Rub R.K., Voyiadjis G.Z., A direct finite element implementation of the gradient-dependent theory, International Journal for Numerical Methods in Engineering, 63, 4, pp. 603-629, (2005)

[4] Abu Al-Rub R.K., Voyiadjis G.Z., A physically based gradient theory, Int J Plasticity, 22, pp. 654-684, (2006)

[5] Acharya A., A model of crystal plasticity based on the theory of continuously distributed dislocations, Journal of the Mechanics and Physics of Solids, 49, 4, pp. 761-784, (2001)

[6] Acharya A., Bassani J.L., Incompatible lattice deformations and crystal plasticity, Plastic and Fracture Instabilities in Materials, AMD, 200, pp. 75-80, (1995)

[7] Acharya A., Beaudoin A.J., Grain size effects in viscoplastic polycrystals at moderate strains, J Mech Phys Solids, 48, pp. 2213-2230, (2000)

[8] Ahzi S., Schoenfeld S.E., Mechanics of porous polycrystals: A fully anisotropic flow potential, International Journal of Plasticity, 14, 8, pp. 829-839, (1998)

[9] Aifantis E.C., The physics of plastic deformation, Int J Plasticity, 3, pp. 211-247, (1987)

[10] Allison F.E., Shock-induced polarization in plastics. I. Theory, J Appl Phys, 36, pp. 2111-2113, (1965)

[1] Abeyaratne R., Knowles J.K., A continuum model of a thermoelastic solid capable of undergoing phase transitions, J Mech Phys Solids, 41, pp. 541-571, (1993)

[2] Abu Al-Rub R.K., Kim S.-M., Predicting mesh-independent ballistic limits for heterogeneous targets by a nonlocal damage computational framework, Composites B, 40, pp. 495-510, (2009)

[3] Abu Al-Rub R.K., Voyiadjis G.Z., A direct finite element implementation of the gradient-dependent theory, International Journal for Numerical Methods in Engineering, 63, 4, pp. 603-629, (2005)

[4] Abu Al-Rub R.K., Voyiadjis G.Z., A physically based gradient theory, Int J Plasticity, 22, pp. 654-684, (2006)

[5] Acharya A., A model of crystal plasticity based on the theory of continuously distributed dislocations, Journal of the Mechanics and Physics of Solids, 49, 4, pp. 761-784, (2001)

[6] Acharya A., Bassani J.L., Incompatible lattice deformations and crystal plasticity, Plastic and Fracture Instabilities in Materials, AMD, 200, pp. 75-80, (1995)

[7] Acharya A., Beaudoin A.J., Grain size effects in viscoplastic polycrystals at moderate strains, J Mech Phys Solids, 48, pp. 2213-2230, (2000)

[8] Ahzi S., Schoenfeld S.E., Mechanics of porous polycrystals: A fully anisotropic flow potential, International Journal of Plasticity, 14, 8, pp. 829-839, (1998)

[9] Aifantis E.C., The physics of plastic deformation, Int J Plasticity, 3, pp. 211-247, (1987)

[10] Allison F.E., Shock-induced polarization in plastics. I. Theory, J Appl Phys, 36, pp. 2111-2113, (1965)