Decomposition algorithms for the tree edit distance problem

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Decomposition algorithms for the tree edit distance problem

We study the behavior of dynamic programming methods for the tree edit distance problem, such as [5,13]. We show that those two algorithms may be described as decomposition strategies. We introduce the general framework of cover strategies, and we provide an exact characterization of the complexity of cover strategies. This analysis allows us to define a new tree edit distance algorithm, that i...

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Optimal Decomposition Strategy For Tree Edit Distance

An ordered labeled tree is a tree where the left-to-right order among siblings is significant. Given two ordered labeled trees, the edit distance between them is the minimum cost edit operations that convert one tree to the other. In this thesis, we present an algorithm for the tree edit distance problem by using the optimal tree decomposition strategy. By combining the vertical compression of ...

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A Review on the Tree Edit Distance Problem and Related Path-Decomposition Algorithms

An ordered labeled tree is a tree in which the nodes are labeled and the left-to-right order among siblings is relevant. The edit distance between two ordered labeled trees is the minimum cost of changing one tree into the other through a sequence of edit steps. In the literature, there are a class of algorithms based on different yet closely related path-decomposition schemes. This article rev...

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In this article, we study the behaviour of dynamic programming methods for the tree edit distance problem, such as [4] and [2]. We show that those two algorithms may be described in a more general framework of cover strategies. This analysis allows us to define a new tree edit distance algorithm, that is optimal for cover strategies.

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ژورنال

عنوان ژورنال: Journal of Discrete Algorithms

سال: 2005

ISSN: 1570-8667

DOI: 10.1016/j.jda.2004.08.018