Compact description of Golay sequences and their extens ions, http II citeseer .nj .nec.cor.pdf

Compact description of Golay sequences and their extens ions, http II citeseer .nj .nec.cor.pdf

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Compact description of Golay sequences and their extens ions, http II citeseer .nj .nec.cor

[31] F. MacWilliams and N. Sloane, Theory of error-correcting codes. North-Holland, 1977.[32] R. D. van Nee, \Ofdm codes for peak-to-average power reduction and error correction, in1996 IEEE Global Telecommunications Conference, pp. 740{744, 1996.[33] R. Urbanke, Q. Li, and B. Rimoldi, \On permutations that commute with the discrete Fouriertransform, in Proceedings of the 32nd Allerton Conference on Communication, Control, andComputing, (Monticello, IL), pp. 230{234, Sept. 28-30 1994. Invited paper.[34] P. J. S. G. Ferreira, \A group of permutations that commute with the discrete fourier trans-form, IEEE Transactions on Signal Processing, pp. 444{445, Feb. 1994.[35] C. Y. Chao, \On a type of circulants, Linear Algebra and its Applications, no. 6, pp. 241{248,1973.[36] J. L. D. Cox and D. OShea, Ideals, Varieties, and Algorithms. New York: Springer Verlag,1991.[37] W. W. Adams and P. Loustaunau, An Introduction to Grobner Bases, vol. III. AmericanMathematical Society, Graduate Studies in Math., 1994.[38] T. Becker and V. Weispfenning, Grobner Bases: A Computational Approach to CommutativeAlgebra. New York: Springer Verlag, 1991.[39] S. Wolfram, Mathematica: A System for Doing Mathematics by Computer. New York:Addision-Wesely, Inc., 1991.[40] \Maple. Waterloo Maple Software.[41] D. Bayer and M. Stillman, \Macaulay: A computer algebra system for algebraic geometry.available by anonymous ftp from .[42] W. Windsteiger and B. Buchberger, \Grobner: A library for computing Grobner bases basedon saclib. available by anonymous ftp from melmax.risc.uni-linz.ac.at, 1993. 30 [13] C.-C. Tseng, \Signal multiplexing in surface-wave delay lines using orthogonal pairs of Golayscomplementary sequences, IEEE Trans. Inform. Theory, vol. IT{17, pp. 103{107, Apr. 1971.[14] G. Halasz, \On a result of salem and zygmund concerning random polynomials, Studia Scient.Math. Hung., vol. 8, pp. 369{377, 1973.[15] A. Gersho, B. Gopinath, and A. Odlyzko, \Coecient inaccuracy in transversal lte

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