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A modular algorithm to compute the generalized Hermite normal form for -lattices
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文摘
In this paper, a modular algorithm is given to compute the generalized Hermite normal form of matrices over Z[x]Z[x], or equivalently, the reduced Gröbner basis of Z[x]Z[x]-modules in Z[x]nZ[x]n. The main advantage of the algorithm is that the special structure of the Gröbner basis of ideals in Z[x]Z[x] is taken into consideration. The algorithm is deterministic and seems to be the most efficient available algorithm for inputs with relatively low degrees.

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