activity
20102016
most citedMotif matching using gapped patterns

5 citations · 9 across the 6 of their papers we have counts for

collaborators

7 papers

cs.DS2016

Suffix arrays with a twist

Tomasz Kowalski, Szymon Grabowski, Kimmo Fredriksson +1

The suffix array is a classic full-text index, combining effectiveness with simplicity. We discuss three approaches aiming to improve its efficiency even more: changes to the navig…

cs.DS2016★ 3 cited

Geometric Near-neighbor Access Tree (GNAT) revisited

Kimmo Fredriksson

Geometric Near-neighbor Access Tree (GNAT) is a metric space indexing method based on hierarchical hyperplane partitioning of the space. While GNAT is very efficient in proximity s…

cs.DS2014★ 1 cited

Multiple pattern matching revisited

Robert Susik, Szymon Grabowski, Kimmo Fredriksson

We consider the classical exact multiple string matching problem. Our solution is based on -grams combined with pattern superimposition, bit-parallelism and alphabet size reduct…

cs.FL2013

On a compact encoding of the swap automaton

Kimmo Fredriksson, Emanuele Giaquinta

Given a string of length over an alphabet of size , a swapped version of is a string derived from by a series of local swaps, i.e., swaps of adjacent symbols…

cs.DS2013★ 5 cited

Motif matching using gapped patterns

Emanuele Giaquinta, Kimmo Fredriksson, Szymon Grabowski +2

We present new algorithms for the problem of multiple string matching of gapped patterns, where a gapped pattern is a sequence of strings such that there is a gap of fixed length b…

cs.DS2012

Approximate pattern matching with k-mismatches in packed text

Emanuele Giaquinta, Szymon Grabowski, Kimmo Fredriksson

Given strings of length and of length over an alphabet of size , the string matching with -mismatches problem is to find the positions of all the substrings i…

cs.FL2010

On building minimal automaton for subset matching queries

Kimmo Fredriksson

We address the problem of building an index for a set of strings, where each string location is a subset of some finite integer alphabet of size , so that we can answer…