The following link is an extensive bibliography in computer vision,
and specially on matching problems (section 12):
[1] http://iris.usc.edu/Vision-Notes/bibliography/contents.html
[2] Merickel, M., 3D Reconstruction: The Registration Problem, CVGIP(42), No.
2, May 1988, pp. 206-219.
[3] Goshtasby, A., Stockman, G.C., and Page, C., A Region-Based Approach to Digital Image Registration with Subpixel
Accuracy, GeoEl(24), No. 3, 1986, pp. 390-399.
[4] Radack, G.M., and Badler, N.I., Local Matching of Surfaces Using a Boundary-Centered Radial
Decomposition, CVGIP(45), No. 3, March 1989, pp. 380-396.
[5] Kim, W.Y., and Kak, A.C., 3-D Object Recognition Using Bipartite Matching Embedded
in Discrete Relaxation, PAMI(13), No. 3, March 1991, pp. 224-251.
[6] Chen, C.H., and Kak, A.C., A Robot Vision for Recovering 3-D Objects in Low-Order Polynomial
Time, SMC(19), No. 6, November/December 1989, pp. 1535-1563.
[7] Shvaytser, H., A Surface Matching Algorithm for Two Perspective Views, CVPR93(742-743).
[8] Feldmar, J., Ayache, N., Betting, F., 3D-2D Projective Registration of Free-Form Curves and Surfaces,
ICCV95(549-556). 3-D curves or surfaces.
[9] Gourdon, A., Ayache, N., Registration of a Curve on a Surface Using Differential Properties,
ECCV94(B:187-192).
[10] http://robotics.jpl.nasa.gov/people/johnson/thesis/thesis.html
[11] S. M. Yamany and A. A. Farag, Free-Form Surface Registration using Surface Signatures, IEEE
International Conference on Computer Vision (ICCV'99), Kerkyra,
Greece, Sept 1999.
[12] D. W. Eggert, A. W. Fitzgibbon and R. B. Fisher. Simultaneous registration of multiple range views for use in
reverse engineering . In International Conference on Pattern Recognition,
Vienna, Austria, August 1996
[13] C. Schütz, T. Jost, H. Hügli, Multi-Featured Matching Algorithm for Free-Form 3D Surface Registration,
in the proceedings of ICPR'98, Brisbane, 1998.
[14] G. Barequet and M. Sharir, Partial surface and volume matching in three dimensions, IEEE
Trans. on Pattern Analysis and Machine Intelligence (T-PAMI),
vol. 19 (9), pp. 929-948, September 1997
[15] U.R. Dhond and J.K. Aggarwal, Structure from stereo -a review, IEEE Trans. SMC, vol 19, 16,
pp. 1489-1510, 1989
[16] A.J. van Doorn and J.J. Koenderink, Spatiotemporal integration in the detection of coherent motion,
Vision Research, vol 24, 1, pp 47-53, 1984
[17] Xu, G. and Zhang, Z., Epipolar Geometry in Stereo, Motion, and Object Recognition:
A Unified Approach, Kluwer, 1996
[18] Z. Zhang and O.D. Faugeras, Estimation of displacements from two 3D frames obtained from
stereo, PAMI, 1992, vol 14, 12, pp 1141-1156
[19] I. Cohen and N. Ayache and P. Sulger, Tracking Points on Deformable Objects Using Curvature Information,
ECCV92, pp. 458-466
[20] B. Serra and M. Berthod, Optimal subpixel matching of contour chains and segments, ICCV95,
pp. 402-407
[21] T.Pajdla and L.Van Gool, Matching of 3D curves using semi differential invariants, ICCV95,
pp. 390-395
[22] J.P. Thirion, Extremal points: definition and application to 3D image registration,
CVPR94, pp. 587-592
[24] T.W. Sederberg and E. Greenwood, A physically based approach to 2D shape blending, Siggraph'92,
pp. 25-34
[25] http://www.loni.ucla.edu/~thompson/detailed_warp3.html
[26] M. Bakircioglu, S. Joshi, M. I. Miller, Landmark Matching on Brain Surfaces Via Large Deformation Diffeomorphisms
on the Sphere, Proceedings of the SPIE Medical Imaging 1999, http://cis.jhu.edu/wu_publications/b/bakircioglum2.html
[27] Deformable shape models for anatomy, Doctoral dissertation
in Electrical Engineering, Washington University, St. Louis, August
1994, http://cis.jhu.edu/wu_publications/c/christenseng7.html.
[28] R. Deriche and S. Bouvin and O. Faugeras, A level-set approach for stereo, Fisrt Annual Symposium on Enabling
Technologies for Law Enforcement and Security - SPIE Conference
2942: Investigative Image Processing
[29] R. Kimmel and A. Amir and A.F. Bruckstein, Finding shortest paths on surfaces using levelset propagation,
PAMI 1995, pp 635-640
[30] S. Osher and J.A. Sethian, Fronts Propagating with Curvature Dependent Speed: Algorithms
Basedon Hamilton-Jacobi Formulation, J. of Comput. Physics, vol
79 pp. 12-49, 1988
[31] J. Gomes and O. Faugeras, Level Sets and Distance Functions, ECCV'2000, pp. 588-682
[32] V. Caselles and R. Kimmel and G. Sapiro, Geodesic Avtive Contours, The International Journal of Computer
Vision, 1997, vol 22, 1, pp. 61-79
[33] E. Huot, H. Yahia, I. Cohen and I. Herlin, Matching Structures by Computing Minimal Paths on a Manifold,
Journal of Visual Communication and Image Representation, Special
Issue on Partial Differential Equations in Image Processing, Computer
Vision, and Computer Graphics, 2000
[34] I. Cohen and I. Herlin, Tracking Meteorological Structures through Curves Matching Using
Geodesic Paths, ICCV'98, pp. 396-401
[35] H. Yahia, E. Huot, I. Herlin and I. Cohen, Geodesic distance evolution of surfaces: a new method for matching
surfaces, CVPR2000