Title of article :
Affinity of permutations of image Original Research Article
Author/Authors :
Xiang-dong Hou، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2006
Pages :
13
From page :
313
To page :
325
Abstract :
It was conjectured that if n is even, then every permutation of image is affine on some 2-dimensional affine subspace of image. We prove that the conjecture is true for image, for quadratic permutations of image and for permutation polynomials of image with coefficients in image. The conjecture is actually a claim about image-double cosets in permutation group image of image. We give a formula for the number of image-double cosets in image and classify the image-double cosets in image.
Keywords :
Almost perfect nonlinear function , General affine group , General linear group , Quadratic function , Permutation group
Journal title :
Discrete Applied Mathematics
Serial Year :
2006
Journal title :
Discrete Applied Mathematics
Record number :
886197
Link To Document :
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