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Semple Ch., Steel M. — Phylogenetics
Semple Ch., Steel M. — Phylogenetics



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Название: Phylogenetics

Авторы: Semple Ch., Steel M.

Аннотация:

'Phylogenetics' is the reconstruction and analysis of phylogenetic (evolutionary) trees and networks based on inherited characteristics. It is a flourishing area of intereaction between mathematics, statistics, computer science and biology. The main role of phylogenetic techniques lies in evolutionary biology, where it is used to infer historical relationships between species. However, the methods are also relevant to a diverse range of fields including epidemiology, ecology, medicine, as well as linguistics and cognitive psychology This book is intended for biologists interested in the mathematical theory behind phylogenetic methods, and for mathematicians, statisticians, and computer scientists eager to learn about this emerging area of discrete mathematics. 'Phylogenetics' in the 24th volume in the Oxford Lecture Series in Mathematics and its Applications. This series contains short books suitable for graduate students and researchers who want a well-written account of mathematics that is fundamental to current to research. The series emphasises future directions of research and focuses on genuine applications of mathematics to finance, engineering and the physical and biological sciences.


Язык: en

Рубрика: Биология/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2003

Количество страниц: 239

Добавлена в каталог: 10.12.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Split-prime residue      161
Splits metric      49
Splits, a set of circular      55
Splits, partial      130
Splits, trivial      46
Splits, X-      43
Splits-Equivalence Theorem      44
Standard decomposition      21
Star-tree      22
State set of a character      65
Stationary process      194
Stationary process, reversible      194
Statistically consistent      208
Steiner problem for graphs      97
Stirling’s formula      3
Subdividing an edge      7
Subdivision      7
Subgraph      6
Subgraph, induced      6
Subgroup      2
Substitution      194
Substitution probability      185
Subtree      7
Subtree intersection graph      10
Subtree intersection graph, induced by a character      69
Subtree prune and regraft (SPR)      31
Subtree, minimal      9
Subtree, minimal rooted      9
Subtree, restricted      110 111
Subtree, rooted phylogenetic      21
Subtree, rooted subtree lying below      9
Supertree      125
Supertree methods      125
Supertree, strict consensus      125
Suppressing a vertex      9
Symbolic dating map      166
Symbolic dating map, discriminating      166
Symmetric difference      49
Symmetry vertex      27
Total order      1
Totally decomposable      161
Trace      183
Transition matrix      184
Transition matrix for an edge      185
TREE      7
Tree additive      172
Tree bisection and reconnection (TBR)      31
Tree dissimilarity      169
Tree metric      145
Tree metric, representation      146
Tree metric, support      146
Tree popping      46
Tree representation of a group-based dissimilarity      169
Tree shape      25
Tree shape, rooted      25
Tree, binary      7
Tree, rooted      8
Tree-Metric Theorem      152
Tree-width      11
Triangle inequality      2
Triangulated graph      10
Triangulation      10
Trivial split      46
Ultrametric      149
Ultrametric, sub-dominant      153
Ultrametric, symbolic      167
Underlying tree      16
Uniform model      29
Uniform probability      3
Vertex      5
Vertex cover      76
Vertex representation of an ultrametric      150
Vertex, in-degree of      7
Vertex, out-degree of      7
X-split      43
X-split, corresponding to an edge      43
X-split, induced by an X-tree      43
X-split, of an X-tree      43
X-tree      16
X-tree, displayed in a graph      98
X-tree, phylogenetic      17
X-tree, rooted phylogenetic      18
X-tree, rooted X-tree      18
Yule — Harding model      28
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