
Computing the Ball Size of Frequency Permutations under Chebyshev Distance
Let $S_n^lambda$ be the set of all permutations over the multiset ${overbrace{1,...,1}^{lambda},...,overbrace{m,...,m}^lambda}$ where $n=mlambda$. A frequency permutation array (FPA) of minimum distance $d$ is a subset of $S_n^lambda$ in which every two elements have distance at least $d$. FPAs have













































