Allgower, E. and Georg, K. 1990. Numerical continuation method, An introduction. Number 13 in Computational Mathematics, Springer-Verlag.

Astrom, K. and Kahl, F. 1999. Motion estimation in image sequences using the deformation of apparent contours. *IEEE Transactions on Pattern Analysis and Machine Intelligence*, 21(2).

Barnabei, M., Brini, A., and Rota, G.C. 1985. On the exterior calculus of invariant theory.

*Journal of Algebra*, 96:120–160.

Google ScholarBerthilson, R., Astrom, K., and Heyden, A. 1999. Reconstruction of curves in *R*
^{3}, using factorization and bundle adjustment. *IEEE Transactions on Pattern Analysis and Machine Intelligence*, 21(2).

Cox, D., Little, J., and O'shea, D. 1997. *Ideals, Varieties and Algorithms*, 2nd edn. Springer-Verlag.

Cox, D., Little, J., and O'shea, D. 1998. *Using Algebraic Geometry*. Springer-Verlag.

Eisenbud, D. 1995. *Commutative Algebra with a View Toward Algebraic Geometry*. Springer-Verlag.

Eisenbud, D. and Harris, J. 2000. *The Geometry of Schemes*. Springer-Verlag.

Faugeras, O.D. 1993. *Three-Dimensional Computer Vision, A Geometric Approach*. MIT Press.

Faugeras, O.D. and Luong, Q.T. 2001. *The Geometry of Multiple Images*. MIT Press.

Faugeras, O.D. and Papadopoulo, T. 1997. Grassman-Cayley algebra for modeling systems of cameras and the algebraic equations of the manifold of trifocal tensors. Technical Report-INRIA 3225.

Faugere, J.C. 1998. Computing Grobner basis without reduction to zero (*F*
_{5}). Technical report, LIP6.

Faugere, J.C. A new efficient algorithm for computing Grobner basis (*F*
_{4}).

Forsyth, D. Recognizing algebraic surfaces from their outlines.

Fulton, W. *Algebraic Curves*.

Cross and Zisserman, A. 1998. *Quadric Reconstruction from Dual-Space Geometry*.

Greuel, G.M. and Pfister, G. 2002. *A Singular Introduction to Commutative Algebra.* Springer-Verlag.

Harris, J. 1992. *Algebraic Geometry, A First Course*. Springer-Verlag.

Harris, J. and Griffith. *Principle of Algberaic Geometry*.

Hartley, R. and Zisserman, A. 2000. *Multiple ViewGeometry in Computer Vision*. Cambridge Univeristy Press.

Hartshorne, R. 1977. *Algebraic Geometry*. Springer-Verlag.

Huttenlocher, D.P., Klanderman, G.A., and Rucklidge, W.J. 1993. Comparing images using the Hausdorff distance. *IEEE Transactions on Pattern Analysis and Machine Intelligence*, 15(9).

Kahl, F. and Heyden, A. 1998. Using conic correspondence in two images to estimate the epipolar geometry. In *Proceedings of the International Conference on Computer Vision*.

Kaminski, J.Y. 2001. Multiple-view geometry of algebraic curves. Ph.d. dissertation, The Hebrew University of Jerusalem.

Kaminski, J.Y. and Shashua, A. 2000. On calibration and reconstruction from planar curves. In *Proceedings European Conference on Computer Vision*.

Kaminski, J.Y., Fryers, M., Shashua, A., and Teicher, M. 2001. Multiple view geometry of (Non-Planar) algebraic curves. In *Proceedings of the International Conference on Computer Vision*.

Lang, S. *Algebra*. Addison-Wesley Publishing Company, Inc.

Luong, Q.T. and Vieville, T. 1994. Canonic representations for the geometries of multiple projective views. In *Proceedings European Conference on Computer Vision*.

Ma, S.D. and Chen, X. 1994. Quadric reconstruction from its occluding contours. In *Proceedings International Conference of Pattern Recognition*.

Ma, S.D. and Li, L. 1996. Ellipsoid reconstruction from three perspective views. In *Proceedings International Conference of Pattern Recognition*.

Maybank, S.J. and Faugeras, O.D. 1992. A theory of self-calibration of a moving camera.

*International Journal of Computer Vision*, 8(2):123–151.

Google ScholarMourrain, B. and Trébuchet, Ph. 2002. Algebraic methods for numerical solving. In *Proceedings of the 3rd International Workshop on Symbolic and Numeric Algorithms for Scientific Computing'01*, pp. 42–57.

Papadopoulo, T. and Faugeras, O. 1996. Computing structure and motion of general 3d curves from monocular sequences of perspective images. In *Proceedings European Conference on Computer Vision*.

Papadopoulo, T. and Faugeras, O. 1995. Computing structure and motion of general 3d curves from monocular sequences of perspective images. Technical Report 2765, INRIA.

Quan, L. 1996. Conic reconstruction and correspondence from two views. *IEEE Transactions on Pattern Analysis and Machine Intelligence*, 18(2).

Reyssat, E. 1989. *Quelques Aspecets des Surfaces de Riemann.* Bikhauser.

Schmid, C. and Zisserman, A. 1998. The Geometry and matching of curves in multiple views. In *Proceedings European Conference on Computer Vision*.

Segal, D. and Shashua, A. 2000. 3D Reconstruction from tangent-of sight measurements of a moving object seen from a moving camera. In *Proceedings European Conference on Computer Vision*.

Semple, J.G. and Kneebone, G.T. 1959. *Algebraic Curves.* Oxford University Press.

Shashua, A. and Navab, N. 1996. Relative affine structure: Canonical model for 3D from 2D geometry and applications.

*IEEE Transactions on Pattern Analysis and Machine Intelligence*, 18(9):873– 883.

Google ScholarShashua, A. and Toelg, S. 1997. The quadric reference surface: Theory and applications.

*International Journal of Computer Vision*, 23(2):185–198.

Google ScholarSturmfels, B. 2002. *Solving Systems of Polynomials Equations*. American Mathematical Society.

Walker, R.J. 1950. *Algebraic Curves.* Princeton University Press.