A family of binary array codes of size (p - 1) x n, p a prime, correct
ing multiple column erasures is proposed. The codes coincide with a su
bclass of shortened Reed-Solomon codes and achieve the maximum possibl
e correcting capability. Complexity of encoding and decoding is propor
tional to rnp, where r is the number of correctable erasures, i.e., is
simpler than the Forney decoding algorithm. The length n of the codes
is at most 2p - 1, that is, twice as big as the length of the Blaum-R
oth codes having comparable decoding complexity.