Nonlocal and Generalized Continuum Materials Modeling for Simulating Multiscale Behavior
Authors: Richard Regueiro and George VoyiadjisAuthor Affiliations
Publication: Journal of Engineering Mechanics
Volume 135, Issue 3
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References
Eringen, A. C. (2002). Nonlocal continuum field theories, Springer.
Eringen, A. C., and Edelen, D. G. B. (1972). “National elasticity.” Int. J. Eng. Sci., 10, 233–248.
Fleck, N. A., and Hutchinson, J. W. (2001). “A reformulation of strain gradient plasticity.” J. Mech. Phys. Solids, 49, 2245–2271.
Fleck, N. A., and Willis, J. R. (2008). “A mathematical basis for strain gradient plasticity theory. Part I: Scalar plastic multiplier.” J. Mech. Phys. Solids.
Green, A. E., and Naghdi, P. M. (1995). “A unified procedure for construction of theories of deformable media. II: Generalized continua.” Proc. Royal Society London A: Math. Phys. Sci., 448(1934), 357–377.
Gurtin, M. E., and Anand, L. (2005). “A theory of strain-gradient plasticity for isotropic, plasticity irrotational materials. Part I: Small deformation.” J. Mech. Phys. Solids, 53, 1624–1649.
Huang, Y.,Gao, H., Nix, W. D., and Hutchinson, J. W. (2000). “Mechanism-based strain gradient plasticity. II. Analysis.” J. Mech. Phys. Solids, 48, 99–128.
Kröner, E., ed. (1968). “Mechanics of generalized continua.” Proc., IUTAM Symp., Stuttgart and Freudenstadt, Springer, Berlin.
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Published In
Journal of Engineering Mechanics
Volume 135 • Issue 3 • March 2009
Pages: 115 - 116
Copyright
© 2009 ASCE.
History
Published online: Mar 1, 2009
Published in print: Mar 2009
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Authors
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Richard Regueiro
Guest Editor, University of Colorado at Boulder.
George Voyiadjis
Guest Editor, Louisiana State University.
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