MUBs inequivalence and affine planes
暂无分享,去创建一个
[1] P. Oscar Boykin,et al. A New Proof for the Existence of Mutually Unbiased Bases , 2002, Algorithmica.
[2] W. Kantor,et al. Symplectic semifield planes and ℤ₄–linear codes , 2003 .
[3] William O. Alltop,et al. Complex sequences with low periodic correlations (Corresp.) , 1980, IEEE Trans. Inf. Theory.
[4] J. Tits. Ovoßdes et Groupes de Suzuki , 1962 .
[6] A. Calderbank,et al. Z4‐Kerdock Codes, Orthogonal Spreads, and Extremal Euclidean Line‐Sets , 1997 .
[7] P. Oscar Boykin,et al. Real Mutually Unbiased Bases , 2005 .
[8] Robert S. Coulter,et al. Planar Functions and Planes of Lenz-Barlotti Class II , 1997, Des. Codes Cryptogr..
[9] H. König. Isometric imbeddings of Euclidean spaces into finite dimensional $l_p$-spaces , 1995 .
[10] William M. Kantor,et al. Commutative semifields and symplectic spreads , 2003 .
[11] Michael J. Ganley,et al. Central Weak Nucleus Semifields , 1981, Eur. J. Comb..
[12] Tim Penttila,et al. Ovoids of Parabolic Spaces , 2000 .
[13] William O. Alltop,et al. Complex sequences with low periodic correlations , 1980 .
[14] A. Adrian Albert,et al. Generalized twisted fields. , 1961 .
[15] W. Wootters. A Wigner-function formulation of finite-state quantum mechanics , 1987 .
[16] I. D. Ivonovic. Geometrical description of quantal state determination , 1981 .
[17] Wen-Ching Li. Reed Muller codes and symplectic geometry , 2007 .
[19] Stephen D. Cohen,et al. Commutative semifields, two dimensional over their middle nuclei , 1982 .
[20] Cunsheng Ding,et al. A family of skew Hadamard difference sets , 2006, J. Comb. Theory, Ser. A.
[21] C. Ding,et al. Note A family of skew Hadamard difference sets , 2006 .
[22] W. Kantor,et al. Nearly flag-transitive affine planes , 2010 .
[23] W. Kantor. Projective Planes of Order q whose Collineation Groups have Order q2 , 1994 .
[24] Note on Lie algebras, finite groups and finite geometries , 1996 .
[25] William M. Kantor,et al. Spreads, Translation Planes and Kerdock Sets. I , 1982 .
[26] A. J. Scott,et al. Weighted complex projective 2-designs from bases : Optimal state determination by orthogonal measurements , 2007, quant-ph/0703025.
[27] W. Kantor. Ovoids and Translation Planes , 1982, Canadian Journal of Mathematics.
[28] G. Lunardon,et al. Symplectic semifield spreads of PG(5, q) and the veronese surface , 2011 .
[29] J. Seidel,et al. BOUNDS FOR SYSTEMS OF LINES, AND JACOBI POLYNOMIALS , 1975 .
[30] John Bamberg,et al. Symplectic Spreads , 2004, Des. Codes Cryptogr..
[31] T. Strohmer,et al. On the design of optimal spreading sequences for CDMA systems , 2002, Conference Record of the Thirty-Sixth Asilomar Conference on Signals, Systems and Computers, 2002..
[32] W. Wootters,et al. Optimal state-determination by mutually unbiased measurements , 1989 .
[33] Claude Carlet,et al. Classes of Quadratic APN Trinomials and Hexanomials and Related Structures , 2008, IEEE Transactions on Information Theory.
[34] Joseph A. Thas,et al. Spreads and ovoids in finite generalized quadrangles , 1994 .
[35] William M. KAl'iTOR. Codes , quadratic forms and finite geometries , 1995 .
[36] Jürgen Bierbrauer. Commutative semifields from projection mappings , 2011, Des. Codes Cryptogr..
[37] William M. Kantor,et al. New Flag-Transitive Affine Planes of Even Order , 1996, J. Comb. Theory, Ser. A.
[38] Zhengbang Zha,et al. New families of perfect nonlinear polynomial functions , 2009 .
[39] P. Cameron. FINITE GROUPS AND FINITE GEOMETRIES (Cambridge Tracts in Mathematics, 78) , 1982 .
[40] J. J. Seidel,et al. Harmonics and combinatorics , 1984 .
[41] R. Howe,et al. Nice error bases, mutually unbiased bases, induced representations, the Heisenberg group and finite geometries , 2005 .
[42] W. Kantor. Quaternionic line-sets and quaternionic Kerdock codes , 1995 .
[43] Aidan Roy,et al. Equiangular lines, mutually unbiased bases, and spin models , 2009, Eur. J. Comb..
[44] P. Oscar Boykin,et al. Mutually unbiased bases and orthogonal decompositions of Lie algebras , 2005, Quantum Inf. Comput..
[45] R. Dye. Partitions and their stabilizers for line complexes and quadrics , 1977 .
[46] Tor Helleseth,et al. New commutative semifields defined by new PN multinomials , 2011, Cryptography and Communications.