PUB - Publikationen an der Universität Bielefeld

The discipline of Algebraic Dynamic Programming is a powerful method to design and implement versatile pattern matching algorithms on sequences; here we consider mixed sequence and secondary structure motifs in RNA. A recurring challenge when designing new pattern matchers is to provide a statistical analysis of pattern significance. We demonstrate that by the use of so-called canonical pattern descriptions, the expected number of hits on a sequence of length n can be computed a priori, using the pattern matcher itself. This provides a systematic way to calibrate the specificity of pattern matching algorithms. The technique is exemplified by examples using IRE and SECIS elements.