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BRIEF NOTES

Volumetric Constraint Models for Anisotropic Elastic Solids

[+] Author and Article Information
Carlos A. Felippa

Department of Aerospace Engineering Sciences and Center for Aerospace Structures, University of Colorado, Boulder, CO 80309-0429

Eugenio Oñate

International Center for Numerical Methods in Engineering (CIMNE), Edificio C-1, c. Gran Capitán s/n, Universidad Politécnica de Cataluña, Campus Norte UPC, 08034 Barcelona, Spain

J. Appl. Mech 71(5), 731-734 (Nov 09, 2004) (4 pages) doi:10.1115/1.1748318 History: Received August 09, 2002; Revised February 15, 2004; Online November 09, 2004
Copyright © 2004 by ASME
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References

Truesdell, C. A., and Toupin, R., 1960, “The Classical Field Theories,” Handbook der Physik, S. Flugge, ed., III/1 , Springer-Verlag, Berlin.
Courant, R., and Hilbert, D., 1952, Methods of Mathematical Physics, I , Interscience, New York.
Felippa,  C. A., and Oñate,  E., 2003, “Stress, Strain and Energy Splittings for Anisotropic Elastic Solids Under Volumetric Constraints,” Comput. Struct., 81, pp. 1343–1357.
Truesdell, C. A., and Noll, W., 1965, “The Nonlinear Field Theories of Mechanics,” Handbook der Physik, S. Flugge, ed., III/3 , Springer-Verlag, Berlin.

Figures

Grahic Jump Location
Stability chart for the principal minor (12) of an iso choric material as function of the ratios C11/C22 and C11/C33
Grahic Jump Location
Schematic of inclusions between rigidtropic, isochoric and hydroisochoric models. The crosshatched area marks a singular C matrix.

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