Combinatorial Pattern Matching: 25th Annual Symposium, CPM - download pdf or read online

By Alexander S. Kulikov, Sergei O. Kuznetsov, Pavel Pevzner

ISBN-10: 3319075659

ISBN-13: 9783319075655

ISBN-10: 3319075667

ISBN-13: 9783319075662

This ebook constitutes the refereed complaints of the twenty fifth Annual Symposium on Combinatorial development Matching, CPM 2014, held in Moscow, Russia, in June 2014. The 28 revised complete papers provided including five invited talks have been rigorously reviewed and chosen from fifty four submissions. The papers deal with problems with looking and matching strings and extra advanced styles equivalent to bushes; general expressions; graphs; element units; and arrays. The aim is to derive combinatorial houses of such buildings and to take advantage of those houses for you to in achieving better functionality for the corresponding computational difficulties. The assembly additionally bargains with difficulties in computational biology; facts compression and information mining; coding; details retrieval; usual language processing; and trend recognition.

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Extra info for Combinatorial Pattern Matching: 25th Annual Symposium, CPM 2014, Moscow, Russia, June 16-18, 2014. Proceedings

Example text

Query: 12 13 14 15 16 17 18 19 20 21 For = mini {|Pi,1 |} + α to n Insert t t +1 . . tn to TS . h ← node in TS representing suffix t t +1 . . tn . For f = − α − 1 to − β − 1 Insert tf tf −1 . . t1 to TF R . g ← node in TF R representing tf tf −1 . . t1 . For every vertical path on the the path p from the root to h For every vertical path p on the path from the root to g Perform a range query on a grid with the first and last marks of p and p Report appearance for every Pi where point i appears in the specified range.

Having these include links we can save at inter[g, h] merely 4 elements: 1. A link to the cell inter[prev(g), prev(h)], where prev(g) is the closest marked predecessor of the node marked by g and similarly for prev(h). 2. The index i of pattern Pi such that Pi,1 is represented by node g and Pi,2 is represented by node h. 3. A link to AF [g] in case the subpattern represented by node g is Pi,1 and a predecessor of node h represents Pi,2 . 4. A link to AS [h] in case the the subpattern represented by node h is Pi,2 and a predecessor of node g represents Pi,1 .

Therefore, other methods should be developed and combined with the existing ones in order to design efficient practical solutions. Results. In this paper, we indeed suggest other directions for solving the problem. , we consider the case of k = 1 implying each pattern Pi consists of two subpatterns Pi,1 , Pi,2 . In addition, we consider the same gaps limits, α and β, apply to all patterns in Pi ∈ D, 1 ≤ i ≤ d. We prove: Theorem 1. The dictionary matching with a single gap problem can be solved in: 1.

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Combinatorial Pattern Matching: 25th Annual Symposium, CPM 2014, Moscow, Russia, June 16-18, 2014. Proceedings by Alexander S. Kulikov, Sergei O. Kuznetsov, Pavel Pevzner

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