
TL;DR
This paper presents a straightforward method for constructing complete sets of mutually unbiased bases (MUBs) utilizing bent functions to explicitly define basis vectors as linear combinations of the standard basis.
Contribution
It introduces a novel, simple construction of MUBs based on bent functions, providing explicit basis vectors.
Findings
Constructed complete sets of MUBs using bent functions
Explicit formulas for basis vectors as linear combinations
Simplified the process of generating MUBs
Abstract
This note contains a simple construction of complete sets of MUBs, using bent functions to write the new basis vectors as explicit linear combinations of the standard basis.
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