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上 海 交 通 大 学 博 士 学 位 论 文参 考 文 献[76] Y. J. Kou, W. S. Lu, and A. Antoniou, “A new peak-to-average powerratioreduction algorithm for OFDM systems via constellation extension,”IEEE Trans. Wireless Commun., vol. 6, no. 5, pp. 1823-1832, May 2007.[77] L. Wang and C. Tellambura, “A clipping guided sign-selection algorithmfor PAPR reduction OFDM systems,” IEEE Trans. Signal Process., vol.56, no.11,pp. 5644-5653, Nov,2008.[78] M. G. Parker and C. Tellambura, “Golay-Davis-Jedwab ComplementarySequences and Rudin-Shapiro Constructions,” 2001 [Online]. Available:http://www.ii.uib.no/ matthew/ConstaBent2.pdf[79] W. Rudin, “Some theorems on Fourier coefficients,” Proc. Amer. Math.Soc., no. 10, pp. 855-859, 1959.[80] H. S. Shapiro, “Extremal Problems for Polynomials,” M.S. thesis, MIT,Cambridge, MA, 1951[81] M. G. Parker and C. Tellambura, “A Construction for Binary SequenceSetsWith Low Peak-to-Average Power Ratio,” Dept. Informatics, Univ. Bergen,Bergen, Norway, 2003, Report in Informatics no. 242.[82] K.-U. Schmidt, “On cosets of the generalized first-order Reed-Muller codewith low PMEPR,” IEEE Trans. Info. Theory., vol. 52, no. 7, pp. 3220-3232, Jul. 2006.[83] K.-U. Schmidt, “Complementary sets, generalized Reed-Muller codes, andpower control for OFDM,” IEEE Trans. Info. Theory., vol. 53, no. 2, pp.808-814, Feb. 2007.[84] X. B.Wang, T. T. Tjhung, and C. S. Ng, “Reduction of peak-to-averagepower ratio of OFDM system using A companding technique,” IEEETrans. Broadcast., vol. 45, no. 3, pp. 303-307, Sept. 1999.[85] T. Jiang and G. X. Zhu, “Nonlinear companding transform for reducingpeak-to-average power ratio of OFDM signals,” IEEE Trans. Broadcast.,vol. 50, no. 3, pp. 342-346, Sept. 2004.— 109 —