New approach to the visualization of tensor fields

Graphical Models and Image Processing

Volumn 60, Issue 4, 1998, Pages 286-303

  Dodd, R K ^a  

^a SAN JOSE STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL GEOMETRY; TENSORS;

TENSOR REALIZATION BY INTRINSIC GEOMETRY (TRIG);

IMAGE ANALYSIS;

EID: 0032121722     PISSN: 10773169     EISSN: None     Source Type: Journal    
DOI: 10.1006/gmip.1998.0473     Document Type: Article

References (15)

1. R. Dickinson A unified approach to the design of visualization software for the analysis of field problems, article in 3D visualisation and display technologies Proc. SPIE 1083 1989 173 180
2. R.B. Haber Visualisation techniques for engineering mechanics Comput. Syst. Eng. 1 1990 37
3. T. Delmarcelle L. Hesselink Visualization of second order tensor fields and matrix data Proc. IEEE Visualization 92 1992 316 323
4. R.K. Dodd TRIG—tensor realisation by intrinsic geometry IMACS Proc. 1 1994 127
5. J.F. Thompson Z.V.A. Warsi C.W. Mastin Numerical Grid Generation, Foundation, and Applications 1985
6. C.A. Truesdell The Kinematics of Vorticity 1954
7. C.A. Truesdell R. Toupin The classical field theories Handbuch der PhysikIII/1 1960
8. R.B. Dickenson Interactive analysis of transient field data SPIE Proc. 1459 1991 166 176
9. C. Upson R. Wolff R. Weinberg D. Kerlich Two and three dimensional visualisation workshop Assoc. Comput. Mach. Siggraph 89 1989
10. Moving iconic objects in scientific visualization, Proc. Visualization 90, 1990, IEEE Comput. Soc. Los Alamitos, CA, 124, 130
11. T. Delmarcelle L. Hesselink Visualizing second-order tensor fields with hyperstreams IEEE Comput. Graph. Appl. 1993 25 33
12. R.I. Bishop S.I. Goldberg Tensor Analysis on Manifolds 1968
13. S.W. Hawking G.F.R. Ellis The Large Scale Structure of Space-Time 1973
14. R. Abraham J.E. Marsden Foundations of Mechanics 1967
15. L.P. Eisenbart Riemannian Geometry 1925