Let $\Lambda$ be an $n$ dimensional sublattice of the integer lattice $\mathbb{Z}^n$. The quotient $\mathbb{Z}^n/\Lambda$ has order $\det{\Lambda}$.
What is the best/standard way to compute a set of coset representatives for this quotient?
Let $\Lambda$ be an $n$ dimensional sublattice of the integer lattice $\mathbb{Z}^n$. The quotient $\mathbb{Z}^n/\Lambda$ has order $\det{\Lambda}$.
What is the best/standard way to compute a set of coset representatives for this quotient?