Joint feature distributions for image correspondence
暂无分享,去创建一个
[1] Robert C. Bolles,et al. Random sample consensus: a paradigm for model fitting with applications to image analysis and automated cartography , 1981, CACM.
[2] O. Faugeras. Three-dimensional computer vision: a geometric viewpoint , 1993 .
[3] P. Anandan,et al. Direct recovery of shape from multiple views: a parallax based approach , 1994, Proceedings of 12th International Conference on Pattern Recognition.
[4] Amnon Shashua,et al. Algebraic Functions For Recognition , 1995, IEEE Trans. Pattern Anal. Mach. Intell..
[5] Richard I. Hartley,et al. In defence of the 8-point algorithm , 1995, Proceedings of IEEE International Conference on Computer Vision.
[6] Michael Werman,et al. Trilinearity of three perspective views and its associated tensor , 1995, Proceedings of IEEE International Conference on Computer Vision.
[7] Richard I. Hartley,et al. A linear method for reconstruction from lines and points , 1995, Proceedings of IEEE International Conference on Computer Vision.
[8] B. Triggs. The Geometry of Projective Reconstruction I: Matching Constraints and the Joint Image , 1995 .
[9] B. Triggs. A Fully Projective Error Model for Visual Reconstruction , 1995 .
[10] Bill Triggs,et al. Matching constraints and the joint image , 1995, Proceedings of IEEE International Conference on Computer Vision.
[11] A. Heyden,et al. A canonical framework for sequences of images , 1995, Proceedings IEEE Workshop on Representation of Visual Scenes (In Conjunction with ICCV'95).
[12] Olivier D. Faugeras,et al. On the geometry and algebra of the point and line correspondences between N images , 1995, Proceedings of IEEE International Conference on Computer Vision.
[13] Nassir Navab,et al. Relative Affine Structure: Canonical Model for 3D From 2D Geometry and Applications , 1996, IEEE Trans. Pattern Anal. Mach. Intell..
[14] P. Anandan,et al. Parallax Geometry of Pairs of Points for 3D Scene Analysis , 1996, ECCV.
[15] Ian D. Reid,et al. Duality, Rigidity and Planar Parallax , 1998, ECCV.
[16] Daphna Weinshall,et al. From Ordinal to Euclidean Reconstruction with Partial Scene Calibration , 1998, SMILE.
[17] Andrew Zisserman,et al. Concerning Bayesian Motion Segmentation, Model, Averaging, Matching and the Trifocal Tensor , 1998, ECCV.
[18] P. Torr. Geometric motion segmentation and model selection , 1998, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[19] P. Anandan,et al. A Unified Approach to Moving Object Detection in 2D and 3D Scenes , 1998, IEEE Trans. Pattern Anal. Mach. Intell..
[20] O. Faugeras,et al. Grassman–Cayley algebra for modelling systems of cameras and the algebraic equations of the manifold of trifocal tensors , 1998, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[21] K. Kanatani,et al. Statistical optimization and geometric inference in computer vision , 1998, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[22] Amnon Shashua,et al. On the Reprojection of 3D and 2D Scenes Without Explicit Model Selection , 2000, ECCV.
[23] Bill Triggs,et al. Plane+Parallax, Tensors and Factorization , 2000, ECCV.