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- Gaofei Wu, Nian Li, Tor Helleseth, Yuqing Zhang
- ArXiv
- 2013

In this paper, by using a powerful criterion for permutation polynomials given by Zieve, we give several classes of complete permutation monomials over Fqr. In addition, we present a class of complete permutation multinomials, which is a generalization of recent work.

- Gaofei Wu, Nian Li, Tor Helleseth, Yuqing Zhang
- Finite Fields and Their Applications
- 2014

- Zilong Wang, Matthew G. Parker, Guang Gong, Gaofei Wu
- IEEE Transactions on Information Theory
- 2014

In this paper, some questions on the distribution of the peak-to-mean envelope power ratio (PMEPR) of standard binary Golay sequences are solved. For n odd, we prove that the PMEPR of each standard binary Golay sequence of length 2<sup>n</sup> is exactly 2, and determine the location(s), where peaks occur for each sequence. For n even, we prove that the… (More)

- Lisha Wang, Gaofei Wu
- Finite Fields and Their Applications
- 2016

- Gaofei Wu, Matthew G. Parker
- Cryptography and Communications
- 2013

We propose a construction for complementary sets of arrays that exploits a set of mutually-unbiased bases (a MUB). In particular we present, in detail, the construction for complementary pairs that is seeded by a MUB of dimension 2, where we enumerate the arrays and the corresponding set of complementary sequences obtained from the arrays by projection. We… (More)

- Gaofei Wu, Yuqing Zhang, Xuefeng Liu
- Adv. in Math. of Comm.
- 2016

- Gaofei Wu, Yuqing Zhang, Zilong Wang
- IEICE Transactions
- 2012

- Gaofei Wu, Yuqing Zhang, Weiguo Zhang
- IACR Cryptology ePrint Archive
- 2010

- Yongbo Xia, Tor Helleseth, Gaofei Wu
- SETA
- 2014

The construction of permutation trinomials over finite fields attracts people's interest recently due to their simple form and some additional properties. Motivated by some results on the construction of permutation trinomials with Niho exponents, by constructing some new fractional polynomials that permute the set of the (q + 1)-th roots of unity in F q 2… (More)