Consensus supertrees: The synthesis of rooted trees containing overlapping sets of labeled leaves
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Publication:1091713
DOI10.1007/BF01894195zbMath0623.62051OpenAlexW2055764798WikidataQ56569464 ScholiaQ56569464MaRDI QIDQ1091713
Publication date: 1986
Published in: Journal of Classification (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01894195
algorithmsupertreehierarchical classificationdendrogramsconsensus supertreeconsensus treesconsistent sample treesinconsistent sample treesoverlapping sets of labeled leavespopulation classificationrooted tree diagramssample classificationsynthesis of rooted trees
Related Items (18)
Compatibility of unrooted phylogenetic trees is FPT ⋮ Partial dissimilarities with application to clustering ⋮ Some axiomatic limitations for consensus and supertree functions on hierarchies ⋮ An efficient algorithm for supertrees ⋮ Tree enumeration modulo a consensus ⋮ Mathematical aspects of phylogenetic groves ⋮ Efficient FPT algorithms for (strict) compatibility of unrooted phylogenetic trees ⋮ Majority-rule (+) consensus trees ⋮ Improved algorithms for maximum agreement and compatible supertrees ⋮ Graph triangulations and the compatibility of unrooted phylogenetic trees ⋮ Piecewise hierarchical clustering ⋮ Maximum agreement and compatible supertrees ⋮ Unique Perfect Phylogeny Is NP-Hard ⋮ The complexity of reconstructing trees from qualitative characters and subtrees ⋮ An explicit computation of the injective hull of certain finite metric spaces in terms of their associated Buneman complex ⋮ Fixed-Parameter Algorithms for Finding Agreement Supertrees ⋮ An improved bound on the maximum agreement subtree problem ⋮ A supertree method for rooted trees
Cites Work
- Counting dendrograms: A survey
- Faithful consensus methods for n-trees
- s-consensus trees and indices
- Optimal algorithms for comparing trees with labeled leaves
- Consensus n-trees
- The Complexity of Some Problems on Subsequences and Supersequences
- The probabilities of rooted tree-shapes generated by random bifurcation
- Unnamed Item
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