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1998

A New Representation of Elements of Finite Fields GF(2m) Yielding Small Complexity Arithmetic Circuits

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A New Representation of Elements of Finite Fields GF(2m) Yielding Small Complexity Arithmetic Circuits
—Let F2 denote the binary field and F 2 m an algebraic extension of degree m > 1 over F2 . Traditionally, elements of F 2 m are either represented as powers of a primitive element of F 2 m together with 0, or by an expansion in a basis of the vector space F 2 m over F2 . We propose a new representation based on an isomorphism from F 2 m into the residue polynomial ring modulo X n
Germain Drolet
Added 23 Dec 2010
Updated 23 Dec 2010
Type Journal
Year 1998
Where TC
Authors Germain Drolet
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