A new algorithm to search for irreducible polynomials with decimal equivalents of polynomials over Galois field GF(pq)
Irreducible polynomials have been of utmost importance in public key cryptography.In this paper a new algorithm to find the decimal equivalents of all monic irreducible polynomials (IPs) over Galois field GF(pq) has been introduced. This algorithm is effective to find the decimal equivalents of monic IPs over Galois Field with a large value of prime modulus and also with a large extension of the prime modulus. The algorithm introduced in this paper is much more time effective with less complexity. It is able to find monic irreducible polynomials for a large value of prime modulus and also with large extension of the prime modulus in few seconds.
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