1. T. Masson. Géométrie différentielle, groupes et algèbres de Lie, fibrés et connexions. LPT, 2001.
   Keywords: mathematics, geometry, Lie groups, bundles. [bibtex-entry]

1. Pierre-Louis Bazin and Mireille Boutin. Structure from Motion: a new look from the point of view of invariant theory. Technical Report, 2003.
   Keywords: artificial vision, Lie groups. [Comments] [bibtex-entry]



2. L. Van Gool, T. Moons, E. Pauwels, and A. Oosterlinck. Vision and Lie's approach to invariance. Image and Vision Computing, 13(4):259-277, May 1995.
   Keywords: mathematics, geometry, ingeneering, artificial vision, Lie groups. [bibtex-entry]



3. S. Illman. Every proper smooth action of a Lie group is equivalent to a real analytic action: a contribution to Hilbert's fifth problem. Prospects in topology, 138:189-220, 1994.
   Keywords: mathematics, geometry, Lie groups. [bibtex-entry]

1. J. P. Olver, G. Sapiro, and A. Tannenbaum. Differential Invariant Signatures and Flows in Computer Vision: A Symmetry Group Approach. Technical report, University of Minnesota and MIT, 1993.
   Keywords: mathematics, geometry, ingeneering, artificial vision, Lie groups, invariants. [Abstract] [bibtex-entry]

All the ressources below are referenced through direct links, for easier use as a library of introductory and comprehensive papers on various subjects. If a paper of yours is on this list and you do not want your homepage to be bypassed, just send me an email.

Comments and ratings are for personnal use, they do not claim to reflect academic value. It is only an indication of their relevance with respect to my own interests and the success they happened to have in the scientific community.

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