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Page 1
Defining phylogenetic networks using ancestral profiles.
Math Biosci. 2021 Feb;332:108537. doi: 10.1016/j.mbs.2021.108537. Epub 2021 Jan 13.
Math Biosci. 2021.
PMID: 33453221
Free article.
Not all phylogenetic networks are leaf-reconstructible.
Erdős PL, van Iersel L, Jones M.
Erdős PL, et al.
J Math Biol. 2019 Oct;79(5):1623-1638. doi: 10.1007/s00285-019-01405-9. Epub 2019 Jul 30.
J Math Biol. 2019.
PMID: 31363828
Free PMC article.
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A class of phylogenetic networks reconstructable from ancestral profiles.
Erdős PL, Semple C, Steel M.
Erdős PL, et al.
Math Biosci. 2019 Jul;313:33-40. doi: 10.1016/j.mbs.2019.04.009. Epub 2019 May 8.
Math Biosci. 2019.
PMID: 31077680
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Exploring the Tiers of Rooted Phylogenetic Network Space Using Tail Moves.
Janssen R, Jones M, Erdős PL, van Iersel L, Scornavacca C.
Janssen R, et al. Among authors: erdos pl.
Bull Math Biol. 2018 Aug;80(8):2177-2208. doi: 10.1007/s11538-018-0452-0. Epub 2018 Jun 14.
Bull Math Biol. 2018.
PMID: 29948885
Free PMC article.
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Efficiently sampling the realizations of bounded, irregular degree sequences of bipartite and directed graphs.
Erdős PL, Mezei TR, Miklós I, Soltész D.
Erdős PL, et al.
PLoS One. 2018 Aug 13;13(8):e0201995. doi: 10.1371/journal.pone.0201995. eCollection 2018.
PLoS One. 2018.
PMID: 30102714
Free PMC article.
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Approximate Counting of Graphical Realizations.
Erdős PL, Kiss SZ, Miklós I, Soukup L.
Erdős PL, et al.
PLoS One. 2015 Jul 10;10(7):e0131300. doi: 10.1371/journal.pone.0131300. eCollection 2015.
PLoS One. 2015.
PMID: 26161994
Free PMC article.
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