Low complexity normal bases in F2n
Finite Fields and Their Applications
The trace of an optimal normal element and low complexity normal bases
Designs, Codes and Cryptography
Gauss periods as constructions of low complexity normal bases
Designs, Codes and Cryptography
Elliptic periods for finite fields
Finite Fields and Their Applications
Low complexity of a class of normal bases over finite fields
Finite Fields and Their Applications
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The complexity of the dual of a type I optimal normal basis of F"q"^"n over F"q is computed to be either 3n-3 or 3n-2 according as q is even or odd, respectively. A partial converse of this result is also obtained.