This article describes a suite of codes as well as associated testing and t
iming drivers for computing rank-revealing QR (RRQR) factorizations of dens
e matrices. The main contribution is an efficient block algorithm for appro
ximating an RRQR factorization, employing a windowed version of the commonl
y used Golub pivoting strategy and improved versions of the RRQR algorithms
for triangular matrices originally Suggested by Chandrasekaran and Ipsen a
nd by Pan and Tang, respectively. We highlight usage and features of these
codes.