[1] HELLESETH T, KUMAR P V. Sequences with low correlation[C]// Handbook of Coding Theory. Amsterdam: Elsevier, 1998. [2] LI N, TANG X H, HELLESETH T. New M-ary sequences with low autocorrelation from interleaved technique[J]. Des Codes Crytogr, 2014, 73: 237-249. [3] DING C. Codes From Difference Sets[M]. Singapore: World Scientific, 2015. [4] ZHU S X, WANG Y, SHI M J. Some results on cyclic codes over F2+vF2[J]. IEEE Trans Inform Theory, 2010, 56(4): 1680-1684. [5] KUMAR P V, HELLESETH T, CALDERBANK A R. An upper bound for Weil exponential sums over Galois rings and applications[J]. IEEE Trans Inform Theory, 1995, 41(2): 456-468. [6] KUMAR P V, HELLESETH T, CALDERBANK A R, et al. Large families of quaternary sequences with low correlation[J]. IEEE Trans Inform Theory, 1996, 42(2): 579-592. [7] SHANBHAG A, KUMAR P V, HELLESETH T. Improved binary codes and sequences families from Z4-linear codes[J]. IEEE Trans Inform Theory, 1996, 42(5): 1582-1586. [8] ZINOVIEV D V, SOL P. Quaternary codes and biphase sequences from Z8-codes[J]. Problems of Information Transmission, 2004, 40(2): 147-158 (translated from Problemy Peredachi Informatsii, 2004, 2: 50-62). [9] HU H G, FENG D G, WU W L. Incomplete exponential sums over Galois rings with application to some binary sequences derived from Z2l[J]. IEEE Trans Inform Theory, 2006, 52(5): 2260-2265. [10] LAHTONEN J, LING S, SOL P, ZINOVIEV D V. Z8-Kerdock codes and pseudo-random binary sequences[J]. J Complexity, 2004, 20: 318-330. [11] WAN Z X. Finite Fields and Galois Rings[M]. Singapore: World Scientific, 2003. [12] LIDL R, NIEDERREITER H. Finite Fields[M]. Cambridge, UK: Cambridge University Press, 1997. [13] GOLOMB S W, GONG G. Signal Design for Good Correlation for Wireless Communication, Cryptography and Radar[M]. New York: Cambridge University Press, 2005. [14] LING S, BLACKFORD J T. Zpk+1-linear codes[J]. IEEE Trans Inform Theory, 2002, 48(9): 2592-2605. [15] HAMMONS A R Jr, KUMAR P V, CALDERBANK A R, et al. The Z4-linearity of Kerdock, Preparata, Goethals, and related codes[J]. IEEE Trans Inform Theory, 1994, 40(2): 301-309.
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[20] ARKIN E M, HELD M, MITCHELL J S B, et al. Hamiltonian triangulations for fast rendering[J]. Visual Computer, 1996, 12(9):429-444.
[21] PAJAROLA R, ANTONIJUAN M, LARIO R. QuadTIN: Quadtree based triangulated irregular networks[C]// Proceedings of the Conference on Visualization 2002. IEEE, 2002: 395-402.
[22] TAUBIN G. Constructing Hamiltonian triangle strips on quadrilateral meshes[M]// Visualization and Mathematics III. Berlin: Springer, 2003: 69-91.
[23] GOPI M, EPPSTIEN D. Single-strip triangulation of manifolds with arbitrary topology[J]. Computer Graphics Forum, 2004, 23(3):371-379.
[24] DIAZ-GUTIERREZ P, BHUSHAN A, GOPI M, et al. Single-strips for fast interactive rendering[J]. Visual Computer, 2006, 22(6):372-386.
[25] GURUNG T, LUFFEL M, LINDSTROM P, et al. LR: compact connectivity representation for triangle meshes[J]. ACM Transactions on Graphics, 2011, 30(4):76-79.
[26] FLOATER M S. Parametrization and smooth approximation of surface triangulations[J]. Computer Aided Geometric Design, 1997, 14(3): 231-250. |