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A New Quartet Approach for Reconstructing Phylogenetic Trees: Quartet Joining Method

机译:一种重建系统发育树的新四重奏方法:四重奏加入方法

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In this paper we introduce a new quartet-based method for phylogenetic inference. This method concentrates on reconstructing reliable phylogenetic trees while tolerating as many quartet errors as possible. This is achieved by carefully selecting two possible neighbor leaves to merge and assigning weights intelligently to the quartets that contain newly merged leaves. Theoretically we prove that this method will always reconstruct the correct tree when a completely consistent quartet set is given. Intensive computer simulations show that our approach outperforms widely used quartet-based program TREE-PUZZLE in most of cases. Under the circumstance of low quartet accuracy, our method still can outperform distance-based method such as Neighbor-joining. Experiments on the real data set also shows the potential of this method. We also propose a simple technique to improve the quality of quartet set. Using this technique we can improve the results of our method.
机译:在本文中,我们介绍了一种用于系统发育推理的新型基于四重奏的方法。该方法集中在重建可靠的系统发育树上,同时尽可能多的四重奏误差。这是通过仔细选择两个可能的邻居叶子来实现并智能地分配给包含新合并叶子的四重奏的权重。从理论上,我们证明,当给出完全一致的四重标准集时,该方法始终将重建正确的树。密集计算机仿真表明,我们的方法在大多数情况下,我们的方法在大多数情况下优于广泛使用的基于四重奏的程序树拼图。在低四重奏精度的情况下,我们的方法仍然可以优于基于距离的方法,如邻近连接。实验对真实数据集还显示了这种方法的潜力。我们还提出了一种简单的技术来提高四重奏集的质量。使用这种技术,我们可以提高我们方法的结果。

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