Equivalent Representations of Bent Functions
Abstract
Several attempts to find for bent functions a new combinatorial or algebraic equivalent representation are considered. As usual, such a new representation shows bent functions from another perspective and can be helpful in describing their properties or counting them. Connections of bent functions to Hadamard matrices, difference sets, block schemes, linear spreads, sets of subspaces in the Boolean cube, strongly regular graphs, and bent rectangles are considered.
Keywords
Hadamard matrix
Difference set
Block scheme
Linear spread
Subspace
Strongly regular graph
Bent rectangle
Introduction
Several attempts to find for bent functions a new combinatorial or algebraic equivalent ...
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