Hyperbolic conformal geometry with Clifford algebra

International Journal of Theoretical Physics

Volumn 40, Issue 1, 2001, Pages 81-93

  Li, Hongbo ^a  

^a INSTITUTE OF GEOLOGY AND GEOPHYSICS   (China)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 25144438438     PISSN: 00207748     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (9)

1. Havel, T., and A. Dress (1993). Distance geometry and geometric algebra, Foundations of Physics 23, 1357-1374.
2. Hestenes, David (1991). The design of linear algebra and geometry, Acta Appl. Math. 23, 65-93.
3. Hestenes, David, and Garret Sobczyk (1984). Clifford Algebra to Geometric Calculus, Reidel, Dordrecht.
4. Iversen, B. (1992). Hyperbolic Geometry, Cambridge University Press, Cambridge.
5. Li Hongbo (1997). Hyperbolic geometry with Clifford algebra, Acta Applicande Mathematicae 48(3), 317-358.
6. Li Hongbo, David Hestenes, and A. Rockwood, (2000). A universal model for conformal geometries of Euclidean, spherical and double-hyperbolic spaces, in: G. Sommer, Editor, Geometric Computing with Clifford Algebra, Springer, Heidelberg.
7. Mourrain, B., and N. Stolfi, (1995). Symbolic computational geometry, in: N. L. White, Editor, Invariant Methods in Discrete and Computational Geometry, Reidel, Dordrecht, pp. 107-139.
8. Ratcliffe, J. G. (1994). Foundations of Hyperbolic Manifolds, Springer, New York.
9. Seidel, J. (1952). Distance-geometric development of two-dimensional Euclidean, hyperbolic and spherical geometry I, II, Simon Stevin 29, 32-50, 65-76.