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title:(Matching AND Subsequences AND in AND Trees)

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1 Journal article

Matching Subsequences in Trees

Given two rooted, labeled trees P and T the tree path subsequence problem is to determine which paths in P are subsequences of which paths in T. Here a path begins at the root and ends at a leaf. In this paper we propose this problem as a useful query primitive for XML data, and provide new

Year: 2009

Language: English

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2 Conference paper · Book chapter

Matching Subsequences in Trees

Given two rooted, labeled trees P and T the tree path subsequence problem is to determine which paths in P are subsequences of which paths in T. Here a path begins at the root and ends at a leaf. In this paper we propose this problem as a useful query primitive for XML data, and provide new

Year: 2006

Language: English

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3 Preprint article

Matching Subsequences in Trees

Given two rooted, labeled trees $P$ and $T$ the tree path subsequence problem is to determine which paths in $P$ are subsequences of which paths in $T$. Here a path begins at the root and ends at a leaf. In this paper we propose this problem as a useful query primitive for XML data, and provide new

Year: 2007

Language: Undetermined

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4 Preprint article

Compressed Subsequence Matching and Packed Tree Coloring

We present a new algorithm for subsequence matching in grammar compressed strings. Given a grammar of size $n$ compressing a string of size $N$ and a pattern string of size $m$ over an alphabet of size $\sigma$, our algorithm uses $O(n+\frac{n\sigma}{w})$ space and $O(n+\frac{n\sigma}{w}+m\log

Year: 2014

Language: Undetermined

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5 Conference paper

Compressed Subsequence Matching and Packed Tree Coloring

We present a new algorithm for subsequence matching in grammar compressed strings. Given a grammar of size n compressing a string of size N and a pattern string of size m over an alphabet of size σ, our algorithm uses \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym

Year: 2014

Language: English

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6 Journal article

Compressed Subsequence Matching and Packed Tree Coloring

We present a new algorithm for subsequence matching in grammar compressed strings. Given a grammar of size n compressing a string of size N and a pattern string of size m over an alphabet of size \(\sigma \), our algorithm uses \(O(n+\frac{n\sigma }{w})\) space and \(O(n+\frac{n\sigma }{w}+m\log

Year: 2017

Language: English

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