2020
DOI: 10.1093/bioinformatics/btaa722
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Inferring cancer progression from Single-Cell Sequencing while allowing mutation losses

Abstract: Motivation In recent years, the well-known Infinite Sites Assumption (ISA) has been a fundamental feature of computational methods devised for reconstructing tumor phylogenies and inferring cancer progressions. However, recent studies leveraging Single-Cell Sequencing (SCS) techniques have shown evidence of the widespread recurrence and, especially, loss of mutations in several tumor samples. While there exist established computational methods that infer phylogenies with mutation losses, ther… Show more

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Cited by 40 publications
(41 citation statements)
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“…Formally, a mutation tree on a finite set of mutations Γ is a rooted tree T with k nodes and a partition of Γ into k disjoint non-empty parts P i so that each P i is assigned as the label of a node of T [2,20]. A large number of computational approaches for reconstructing mutation trees from bulk sequencing data [21,22,23,24,25], singlecell sequencing data [26,27,28,29], or a combination of both [30,31] have been developed over the last years. Unlike phylogenetic trees, mutation trees inferred with these methods will not only differ in their topology but may also be defined on different sets of mutations.…”
Section: Introductionmentioning
confidence: 99%
“…Formally, a mutation tree on a finite set of mutations Γ is a rooted tree T with k nodes and a partition of Γ into k disjoint non-empty parts P i so that each P i is assigned as the label of a node of T [2,20]. A large number of computational approaches for reconstructing mutation trees from bulk sequencing data [21,22,23,24,25], singlecell sequencing data [26,27,28,29], or a combination of both [30,31] have been developed over the last years. Unlike phylogenetic trees, mutation trees inferred with these methods will not only differ in their topology but may also be defined on different sets of mutations.…”
Section: Introductionmentioning
confidence: 99%
“…Given the importance of the task, a multitude of methods for cancer phylogeny reconstruction have been developed over the years. The increasing number of tools created has been encouraged by the diversity of data available; for instance, we are witnessing a shift from bulk sequencing data ( Bonizzoni et al , 2017 , Bonizzoni et al, 2019, ; Hajirasouliha et al , 2014 ; Hajirasouliha and Raphael, 2014 ; Yuan et al , 2015 ) toward single-cell data ( Ciccolella et al , 2018a , b ; El-Kebir, 2018 ; Jahn et al , 2016 ; Zafar et al , 2017 ) and hybrid approaches ( Malikic et al , 2019a , b ).…”
Section: Introductionmentioning
confidence: 99%
“…they also have labels (corresponding to the mutations) on the internal nodes. While there is a wide range of measures to compare leaf-labeled trees in the literature, ad hoc methods for tumor phylogenies are starting to appear in the past few years ( DiNardo et al , 2020 ; Bernardini et al , 2019 , Bernardini et al 2020 ; Govek et al 2018; Karpov et al , 2019 ); in particular, a detailed study of some notions of distance ( DiNardo et al , 2020 ) has introduced two new measures complementing some more established definitions used in various cancer inference studies ( Ciccolella et al , 2018a , b ). Those new measures are more nuanced, to capture some aspects of the mutation inheritance process, while still being very efficient to compute.…”
Section: Introductionmentioning
confidence: 99%
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“…More precisely, the Dollo model requires each mutation to be acquired exactly once in the entire history analyzed, while removing all restrictions on the number of times that a mutation can be lost. The Dollo model as well as the Dollo(k) variants, where each mutation can be lost at most k times, has been introduced recently in the literature on algorithmic approaches for tumor progression inference [12,26]. Since finding a perfect phylogeny on a complete binary matrix can be solved in linear time [21], several tools have incorporated this model to reduce the running time [27] -but single cell data present a large portion of missing data, which makes the problem much harder.…”
Section: Introductionmentioning
confidence: 99%