On the representation of symmetric isotropic 4-tensors

Journal of Elasticity

Volumn 51, Issue 1, 1998, Pages 73-79

  Jaric, Jovo P ^a  

^a UNIVERSITY OF BELGRADE   (Serbia)

Author keywords

Eigenvector; Spectral representation; Symmetric isotropic 4 tensor

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; MATHEMATICAL TRANSFORMATIONS; MATRIX ALGEBRA; NUMBER THEORY; THEOREM PROVING; MATHEMATICAL MORPHOLOGY; SPECTRUM ANALYSIS; TENSORS;

EUCLIDEAN SPACE; KRONECKER PRODUCT; SPECTRAL REPRESENTATION; SYMMETRIC ISOTROPIC 4-TENSOR; SYMMETRIC ISOTROPIC TENSORS;

TENSORS; ELASTICITY;

EID: 0032287740     PISSN: 03743535     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1007520727009     Document Type: Article

References (5)

1. M.E. Gurtin, The linear theory of elasticity. In. S. Flugge (ed.), Handbuch der Physik, A Vol. VI a/2. Springer-Verlag. Berlin (1972).
2. M.E. Gurtin, A short proof of the representation theorem for isotropic, linear stress-strain relations. J. Elasticity 4 (1974), 243-245.
3. J.K. Knowles, On the representation of the elasticity tensor for isotropic materials. J. Elasticity 39 (1995), 175-180.
4. L.C. Martins and P. Podio-Guidugli, A new proof of the representation theorem for isotropic, linear constitutive relations. J. Elasticity 39 (1978), 319-322.
5. K.A. Pericak-Spector and Scott J. Spector, On the representation theorem for linear, isotropic tensor functions. J. Elasticity 39 (1995), 181-185.