Name
Affiliation
Papers
LEO VAN IERSEL
University of Canterbury, Department of Mathematics and Statistics, Private Bag 4800, Christchurch, New Zealand
46
Collaborators
Citations 
PageRank 
56
215
24.58
Referers 
Referees 
References 
343
417
444
Search Limit
100417
Title
Citations
PageRank
Year
A Practical Fixed-Parameter Algorithm for Constructing Tree-Child Networks from Multiple Binary Trees00.342022
New FPT Algorithms for Finding the Temporal Hybridization Number for Sets of Phylogenetic Trees00.342022
A unifying characterization of tree-based networks and orchard networks using cherry covers00.342021
Reconstructibility of unrooted level-$k$ phylogenetic networks from distances00.342020
Rooting for phylogenetic networks.00.342019
Polynomial-Time Algorithms for Phylogenetic Inference Problems.00.342018
Leaf-Reconstructibility of Phylogenetic Networks00.342018
A third strike against perfect phylogeny.00.342018
A priori TSP in the Scenario Model.00.342018
On unrooted and root-uncertain variants of several well-known phylogenetic network problems.10.372018
Nonbinary tree-based phylogenetic networks.50.652018
Binets: fundamental building blocks for phylogenetic networks.10.382017
Exploring the tiers of rooted phylogenetic network space using tail moves.10.392017
Finding a most parsimonious or likely tree in a network with respect to an alignment10.362017
Rearrangement moves on rooted phylogenetic networks.10.452017
Graph realizations constrained by skeleton graphs20.432017
Hybridization Number on Three Rooted Binary Trees is EPT.40.462016
Phylogenetic incongruence through the lens of Monadic Second Order logic.30.402016
Do branch lengths help to locate a tree in a phylogenetic network?10.382016
On Computing the Maximum Parsimony Score of a Phylogenetic Network.20.372015
A practical approximation algorithm for solving massive instances of hybridization number for binary and nonbinary trees.50.542014
Hybridization Number on Three Trees.20.402014
The agreement problem for unrooted phylogenetic trees is FPT.00.342014
Reconstructing phylogenetic level-1 networks from nondense binet and trinet sets.50.522014
Approximation Algorithms for Nonbinary Agreement Forests.30.452014
Satisfying ternary permutation constraints by multiple linear orders or phylogenetic trees.00.342014
Kernelizations for the Hybridization Number Problem on Multiple Nonbinary Trees.80.572013
A quadratic kernel for computing the hybridization number of multiple trees50.482013
Every ternary permutation constraint satisfaction problem parameterized above average has a kernel with a quadratic number of variables70.512012
Computing nonbinary agreement forests10.362012
A practical approximation algorithm for solving massive instances of hybridization number00.342012
Cycle Killer...Qu'est-ce que c'est? On the Comparative Approximability of Hybridization Number and Directed Feedback Vertex Set.80.602012
Cycle killer... qu'est-ce que 00.342011
A Practical Algorithm for Reconstructing Level-1 Phylogenetic Networks40.482011
On the Elusiveness of Clusters90.682011
Phylogenetic networks do not need to be complex: using fewer reticulations to represent conflicting clusters.90.582010
Locating a tree in a phylogenetic network282.102010
All Ternary Permutation Constraint Satisfaction Problems Parameterized Above Average Have Polynomial Kernels30.402010
All ternary permutation constraint satisfaction problems parameterized above average have kernels with quadratic numbers of variables160.942010
Computing Rooted and Unrooted Maximum Consistent Supertrees00.342009
Constructing the Simplest Possible Phylogenetic Network from Triplets100.642008
Shorelines of Islands of Tractability: Algorithms for Parsimony and Minimum Perfect Phylogeny Haplotyping Problems50.432008
Prefix Reversals on Binary and Ternary Strings50.572007
The Complexity of the Single Individual SNP Haplotyping Problem210.902007
Beaches of islands of tractability: algorithms for parsimony and minimum perfect phylogeny haplotyping problems20.372006
On the complexity of several haplotyping problems372.692005