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W. Williams, H. Clifford (1971)
ON THE COMPARISON OF TWO CLASSIFICATIONS OF THE SAME SET OF ELEMENTSTaxon, 20
G. Lance, W. Williams (1967)
A General Theory of Classificatory Sorting Strategies: 1. Hierarchical SystemsComput. J., 9
M. Meilă (2007)
Comparing clusterings---an information based distanceJournal of Multivariate Analysis, 98
(1912)
The Distribution of Flora in the Alpine Zone
M. Kuhner, J. Felsenstein (1994)
A simulation comparison of phylogeny algorithms under equal and unequal evolutionary rates.Molecular biology and evolution, 11 3
(2001)
Cluster Analysis (4th ed.)
BS EVERITT, S LANDAU, M LEESE (2001)
Cluster Analysis
(1996)
“ Space Conserving and Agglomerative Algorithms
(1996)
The Triples Distance for Rooted Bifurcating Trees
L HUBERT, P ARABIE (1985)
Comparing PartitionsJournal of Classification, 2
D. Penny, M. Hendy (1985)
The Use of Tree Comparison MetricsSystematic Biology, 34
D. Robinson, L. Foulds (1981)
Comparison of phylogenetic treesBellman Prize in Mathematical Biosciences, 53
WM RAND (1971)
Objective Crieteria for the Evaluation of Clustering MethodsJounral of the American Statiscal Association, 66
GAF SEBER (1984)
Multivariate Observations
(2010)
mlbench: Machine Learning Benchmark Problems”, R package version 2.1-0, available at http://cran.r-project.org/web/packages/ mlbench/mlbench.pdf
(1997)
On a Polygon Inequality by Bernius and Blanchard”, unpublished manuscript, available at www.ma.huji.ac.il/~landau/preprint97/polygon.ps
M. Cugmas, A. Ferligoj (2015)
On comparing partitionsInternational Federation of Classification Societies
(1970)
Embeddings and Extensions in Analysis, New York: Springer
F ALBIAC, NJ KALTON (2006)
Topics in Banach Space Theory
R. Sokal, F. Rohlf (1962)
THE COMPARISON OF DENDROGRAMS BY OBJECTIVE METHODSTaxon, 11
Telmo Menezes, Camille Roth (1971)
Natural Scales in Geographical PatternsScientific Reports, 7
JH WELLS, LR WILLIAMS (1970)
Embeddings and Extensions in Analysis
G. Székely, Maria Rizzo (2005)
Hierarchical Clustering via Joint Between-Within Distances: Extending Ward's Minimum Variance MethodJournal of Classification, 22
DF ROBINSON, LR FOULDS (1981)
Comparison of Phylogenetic TreesMathematical Biosciences, 53
In this paper, we consider several generalizations of the popular Ward’s method for agglomerative hierarchical clustering. Our work was motivated by clustering software, such as the R function hclust, which accepts a distance matrix as input and applies Ward’s definition of inter-cluster distance to produce a clustering. The standard version of Ward’s method uses squared Euclidean distance to form the distance matrix. We explore the effect on the clustering of using other definitions of distance, such as the Minkowski distance.
Journal of Classification – Springer Journals
Published: Jul 4, 2014
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