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Counting Partial Spread Functions in Eight Variables

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Counting Partial Spread Functions in Eight Variables
Abstract. In this note we report the following computational results on partial spread functions in 8 variables: (i) the numbers of equivalence classes of partial spread functions (in 8 variables) of all possible orders; (ii) the total number of partial spread bent functions in 8 variables; (iii) the distribution of the cardinalities of stabilizers of partial spread bent functions in 8 variables. The computational method is also described. submitted to Experimental Mathematics on April 23th 2009
Philippe Langevin, Xiang-dong Hou
Added 15 May 2011
Updated 15 May 2011
Type Journal
Year 2011
Where TIT
Authors Philippe Langevin, Xiang-dong Hou
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