Cyclic permutations and evolutionary trees
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Publication:1883411
DOI10.1016/S0196-8858(03)00098-8zbMath1050.05027MaRDI QIDQ1883411
Publication date: 12 October 2004
Published in: Advances in Applied Mathematics (Search for Journal in Brave)
Related Items (25)
Optimality of the neighbor joining algorithm and faces of the balanced minimum evolution polytope ⋮ A branch-price-and-cut algorithm for the minimum evolution problem ⋮ Recovering a tree from the lengths of subtrees spanned by a randomly chosen sequence of leaves ⋮ A tutorial on the balanced minimum evolution problem ⋮ Robustness of phylogenetic inference based on minimum evolution ⋮ An information theory perspective on the balanced minimum evolution problem ⋮ Testing for phylogenetic signal in phenotypic traits: new matrices of phylogenetic proximities ⋮ A massively parallel branch-\&-bound algorithm for the balanced minimum evolution problem ⋮ A Linear In-situ Algorithm for the Power of Cyclic Permutation ⋮ Constructing circular phylogenetic networks from weighted quartets using simulated annealing ⋮ Approximating the balanced minimum evolution problem ⋮ UPGMA and the normalized equidistant minimum evolution problem ⋮ Affine and projective tree metric theorems ⋮ Split decomposition over an Abelian group. I: Generalities ⋮ Reconstructing a phylogenetic level-1 network from quartets ⋮ The neighbor-net algorithm ⋮ The minimum evolution problem: Overview and classification ⋮ Galois connections for phylogenetic networks and their polytopes ⋮ On the approximability of the fixed-tree balanced minimum evolution problem ⋮ Combinatorial properties of phylogenetic diversity indices ⋮ The Balanced Minimum Evolution Problem ⋮ Level-1 phylogenetic networks and their balanced minimum evolution polytopes ⋮ A five-element transformation monoid on labelled trees ⋮ An improved bound on the maximum agreement subtree problem ⋮ Neighborhoods of trees in circular orderings
Cites Work
- The performance of neighbor-joining methods of phylogenetic reconstruction
- Retractions of finite distance functions onto tree metrics
- A note on the metric properties of trees
- A few logs suffice to build (almost) all trees. II
- The distance matrix of a graph and its tree realization
- A note on the tree realizability of a distance matrix
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