Generation of m-Sequences in Finite Field GF(p) with Different p Values
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In this paper, we comprehensively discuss the generation of m-sequences. These sequences are generated in finite field GF(p) using different p values and primitive polynomials of varying orders. We will explore multiple generation conditions, including the selection of primitive polynomials under different order constraints and m-sequence generation under various selection criteria. Through systematic investigation of these parameters, we can gain deeper understanding of m-sequence generation and achieve more flexible implementation in practical applications. The implementation typically involves polynomial arithmetic in finite fields, linear feedback shift register (LFSR) configurations, and verification of primitive polynomials using algorithms like Berlekamp's factorization or iterative period checking.
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