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Finding maximum common contractions between phylogenetic networks.

Bertrand Marchand1, Nadia Tahiri2, Shohreh Golpaigani Fard3

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Summary
This summary is machine-generated.

This study introduces an operational distance for comparing phylogenetic networks using edge contractions and expansions. It proves this distance is NP-hard to compute but offers a polynomial-time solution for weakly galled trees.

Keywords:
AlgorithmsContractionsPhylogenetic networksWeakly galled trees

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Area of Science:

  • Computational Biology
  • Phylogenetics
  • Graph Theory

Background:

  • Phylogenetic trees are foundational in evolutionary biology.
  • Comparing phylogenetic networks requires robust methodologies.
  • Existing methods for tree comparison, like Robinson-Foulds, need adaptation for networks.

Purpose of the Study:

  • To define and analyze an operational distance for phylogenetic networks.
  • To investigate the computational complexity of comparing phylogenetic networks.
  • To explore algorithmic solutions for specific network types.

Main Methods:

  • Defining phylogenetic network comparison using edge contractions and expansions.
  • Proving connectivity of the network space under these operations.
  • Analyzing the complexity of computing maximum common contractions.
  • Developing algorithms for specific network classes.

Main Results:

  • Edge contractions and expansions connect the space of phylogenetic networks.
  • An operational distance can be defined based on these edit operations.
  • Computing maximum common contractions is NP-hard, even with bounded parameters.
  • Lower bounds for the problem are established using the Exponential-Time Hypothesis.
  • A polynomial-time algorithm is presented for weakly galled trees.

Conclusions:

  • The proposed operational distance provides a novel way to compare phylogenetic networks.
  • The NP-hardness result highlights the computational challenges in network comparison.
  • The algorithm for weakly galled trees offers a practical solution for a relevant network class.
  • This work contributes to understanding evolutionary relationships through network analysis.