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2006

Journal Article

Robust cluster analysis via mixture models

McLachlan, G J, Ng, S K and Bean, R W (2006). Robust cluster analysis via mixture models. Austrian Journal of Statistics, 35 (2 & 3), 157-174.

Robust cluster analysis via mixture models

2006

Journal Article

Latin trades on three or four rows

Bean, Richard (2006). Latin trades on three or four rows. Discrete Mathematics, 306 (23), 3028-3041. doi: 10.1016/j.disc.2005.06.040

Latin trades on three or four rows

2005

Journal Article

Critical sets in the elementary abelian 2- And 3-groups

Bean, Richard (2005). Critical sets in the elementary abelian 2- And 3-groups. Utilitas Mathematica, 68, 53-61.

Critical sets in the elementary abelian 2- And 3-groups

2005

Journal Article

Using mixture models to detect differentially expressed genes

McLachlan, G. J., Bean, R. W., Jones, L. and Zhu, J. X. (2005). Using mixture models to detect differentially expressed genes. Australian Journal Of Experimental Agriculture, 45 (7-8), 859-866. doi: 10.1071/EA05051

Using mixture models to detect differentially expressed genes

2005

Journal Article

Cluster analysis of high-dimensional data: A case study

Bean, R and McLachlan, G (2005). Cluster analysis of high-dimensional data: A case study. Intelligent Data Engineering And Automated Learning Ideal 2005, Proceedings, 3578 (-), 302-310.

Cluster analysis of high-dimensional data: A case study

2004

Journal Article

Clustering objects on subsets of attributes - Discussion

Hand, DJ, Glasbey, C, Husmeier, D, Gower, JC, van Houwelingen, HC, Bugrien, JB, Nason, G, Critchley, F, Hoff, PD, McLachlan, GJ and Bean, RW (2004). Clustering objects on subsets of attributes - Discussion. Journal of The Royal Statistical Society Series B-statistical Methodology, 66 (4), 839-849.

Clustering objects on subsets of attributes - Discussion

2003

Journal Article

A new bound on the size of the largest critical set in a Latin square

Bean, Richard and Mahmoodian, E. S. (2003). A new bound on the size of the largest critical set in a Latin square. Discrete Mathematics, 267 (1-3), 13-21. doi: 10.1016/S0012-365X(02)00599-X

A new bound on the size of the largest critical set in a Latin square

2003

Journal Article

Modelling High-Dimensional Data by Mixtures of Factor Analyzers

McLachlan, G. J., Peel, D. and Bean, R. W. (2003). Modelling High-Dimensional Data by Mixtures of Factor Analyzers. Computational Statistics & Data Analysis, 41 (3-4), 379-388. doi: 10.1016/S0167-9473(02)00183-4

Modelling High-Dimensional Data by Mixtures of Factor Analyzers

2003

Journal Article

A census of critical sets in the Latin squares of order at most six

Adams, P, Bean, R and Khodkar, A (2003). A census of critical sets in the Latin squares of order at most six. Ars Combinatoria, 68 (1), 203-223.

A census of critical sets in the Latin squares of order at most six

2002

Journal Article

A mixture model-based approach to the clustering of microarray expression data

McLachlan, GJ, Bean, RW and Peel, D (2002). A mixture model-based approach to the clustering of microarray expression data. Bioinformatics, 18 (3), 413-422. doi: 10.1093/bioinformatics/18.3.413

A mixture model-based approach to the clustering of microarray expression data

2002

Journal Article

Steiner trades that give rise to completely decomposable latin interchanges

Bean, Richard, Donovan, Diane, Khodkar, Abdollah and Street, Anne Penfold (2002). Steiner trades that give rise to completely decomposable latin interchanges. International Journal of Computer Mathematics, 79 (12), 1273-1284. doi: 10.1080/00207160214654

Steiner trades that give rise to completely decomposable latin interchanges

2001

Journal Article

Disjoint critical sets in Latin squares

Adams, P., Bean, R. W. and Khodkar, A. (2001). Disjoint critical sets in Latin squares. Congressus Numerantium, 153, 33-48.

Disjoint critical sets in Latin squares

2000

Journal Article

Closing a gap in the spectrum of critical sets

Bean, R. and Donovan, D. M. (2000). Closing a gap in the spectrum of critical sets. Australasian Journal of Combinatorics, 22, 191-200.

Closing a gap in the spectrum of critical sets