Abstract We study the generalised Chvátal–Sankoff constant ₊, ₃, which represents the normalised expected length of the longest common subsequence of d independent uniformly random strings over an alphabet of size k. We derive asymptotically tight bounds for ₂, ₃, establishing that ₂, ₃ = 12 + (1/ {d}). We also derive asymptotically near-optimal bounds on ₊, ₃ for d (k).
LI et al. (Mon,) studied this question.
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