Let F = GF(q) and Φ= GF(q{sup}m) and consider the alternant code over F, C{sub}(alt) = {v{sub}jμ(α{sub}j){sub}(j = 1){sup}n ∈ F{sup}n: μ(x) ∈Φ[x], degμ(x) < k} Whereα{sub}j are distinct elements ofΦ and v{sub}j ∈ Φ{0} for every j in [n] = {1,2,….,n}.
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机译:让f = gf(q)和φ= gf(q {sup} m),并考虑通过f,c {sub}(ALT)= {v {sub}Jμ(α{sub} j){sub}的交替码代码(j = 1){sup} n = f {sup} n:μ(x)∈φ[x],degμ(x)展开▼