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MINING ORDER-PRESERVING SUBMATRICES FROM DATA WITH REPEATED
MEASUREMENTS
Order-preserving submatrices (OPSMs) have been shown useful in capturing concurrent
patterns in data when the relative magnitudes of data items are more important than their
absolute values. To cope with data noise, repeated experiments are often conducted to collect
multiple measurements. We propose and study a more robust version of OPSM, where each data
item is represented by a set of values obtained from replicated experiments. We call the new
problem OPSM-RM (OPSM with repeated measurements). We define OPSM-RM based on a
number of practical requirements. We discuss the computational challenges of OPSM-RM and
propose a generic mining algorithm. We further propose a series of techniques to speed up twotimedominating components of the algorithm. We clearly show the effectiveness of our methods
through a series of experiments conducted on real microarray data.