[1]Marr D.Vision: a Computational Investigation into the Human Representation and Processing of Visual Information[M]. New York:W. H. Freeman and Company, 1982.
[2]Hartley R, Zisserman A. Multiple View Geometry in Computer Vision[M]. 2nd ed.. England:Cambridge University Press, 2004.
[3]Hartley R, Sturm P. Triangulation[J]. Computer Vision and Image Understanding,1997, 68(2):164-157.
[4]Stewenius H, Schaffalitzky F, Nister D. How Hard is 3-view Triangulation Really?[C]//Proceedings of IEEE International Conference on Computer Vision(ICCV). Beijing:2005:686-693.
[5]Bookstein F. Fitting Conic Sections to Scattered Data[J]. Computer Graphics and Image Processing, 1979, 9: 56-71.
[6]Chesi G, Garullli A, Vicino A, et al. Estimation the Fundamental Matrix Via Constrained Least Squares: a Convex Approach[J]. IEEE Trans. on Pattern Analysis and Machine Intelligence, 2002, 24(3): 397-401.
[7]Hartley R. Indefense of the Eight-point Algorithm[J]. IEEE Trans. on Pattern Analysis and Machine Intelligence, 1997, 19(6): 580-593.
[8]李京. 基于遗传粒子群优化算法的遥感图像分类方法研究与应用[D]. 北京:首都师范大学,2013.
[9]李永明. 人工神经网络BP学习算法的研究及在人脸识别中的应用[D]. 济南:山东大学,2012.
[10]Kahl F, Hartley R. Multiple View Geometry under the Norm[J].Pattern Analysis and Machine Intelligence, 2008,30(9):1603-1617.
[11]Tomasi C, Kanade T. Shape and Motion from Image Streams under Orthography: a Factorization Method[J]. Int. Journal of Computer Vision, 1992, 9(2): 137-154.
[12]Richard H, Jochen T, Dai Yuchao, et al. Rotation Averaging[J]. International Journal of Computer Vision, 2013,103(3):267-305.
[13]Lasserre J B. Global optimization with Polynomials and the Problem of Moments[J]. SIAM J. Optimization, 2001, 11(3): 796-817.
[14]Henrion D, Lasserre J B. Solving Nonconvex Optimization Problems-How Gloptipoly is Applied to Problems in Robust and Non-linear Control[J]. IEEE Control Systems Magazine,2004,24(3): 72-83.
[15]Sturm J F. Using SeDuMi 1.02: a Matlab Toolbox for Optimization Over Symmetric Cones[J]. Optimization Methods and Software, 1999,11(12):625-653.
[16]Waki H, Kim S, Kojima M, et al. Sparse POP: A Sparse Semidefinite Programming Relaxation of Polynomial Optimization Problems[J]. ACM Transactions on Mathmatical Software, 2008,35(2):1-15.
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