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In this paper, we investigate a subcaterpillar isomorphism that is a problem, for a rooted labeled caterpillar P and a rooted labeled tree T, of determining whether or not there exists a subtree in T which is isomorphic to P. Then, we design two algorithms to solve the subcaterpillar isomorphism for a caterpillar P and a tree T in (i) O(p + tDhσ) time and O(Dh) space and in (ii) O(p + tDσ) time and O(D(h + H)) space, respectively. Here, p is the number of vertices in P, t is the number of vertices in T, h is the height of P, H is the height of T, σ is the number of alphabets for labels and D is the degree of T. Furthermore, we give experimental results of the two algorithms for artificial data and real data.
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Tom
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351--356
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Bibliogr. 11 poz.
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Bibliografia
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bwmeta1.element.baztech-485b4033-cbce-47c7-bb66-d7a3a53a4092