Finite field multiplier based on RS (reed-solomon) code
A technology of finite fields and multipliers, applied in the field of finite field multipliers, can solve problems such as irregular communication, cumbersome control, and inappropriateness, and achieve the effect of easy expansion and regular structure
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[0022] In order to make the object, technical solution and advantages of the present invention clearer, the present invention will be further described in detail below in conjunction with the accompanying drawings.
[0023] The first is ordinary polynomial multiplication, and the result is a polynomial with the highest order of 2m-2, where m represents the bit width of two finite field multipliers, and then the product polynomial is modulo the primitive polynomial p(x) The obtained remainder coefficient is the final result of the finite field multiplication.
[0024] The common polynomial multiplication is the first step to realize the finite field multiplier, and each coefficient of the obtained polynomial is N 0 ,N 1 ,...,N 2m-2 .
[0025] The modulo operation described above is the second step in realizing the finite field multiplier.
[0026] The described modulus operation part adopts a new circuit architecture, which consists of two parts, one of which is the input s...
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