Eric J. Beh - researchr alias

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Viewing Publication 1 - 17 from 17

2023

A practical approach to making use of uncertain species presence-only data in ecology: Reclassification, regularization methods and observer biasEmy Guilbault, Ian Renner, Eric J. Beh, Michael Mahony. ecoi, 77:102155, November 2023. [doi]

Three-Way Correspondence Analysis in RRosaria Lombardo, Michel van de Velden, Eric J. Beh. rjour, 15(2):237-262, November 2023. [doi]

2022

Features of the Polynomial Biplot for Ordered Contingency TablesEric J. Beh, Rosaria Lombardo. jcgs, 31(1):403-412, January 2022. [doi]

Visualising Departures from Symmetry and Bowker's X2 StatisticEric J. Beh, Rosaria Lombardo. symmetry, 14(6):1103, 2022. [doi]

Asymptotic Characteristics of the Non-Iterative Estimates of the Linear-by-Linear Association Parameter for Ordinal Log-Linear ModelsSidra Zafar, Salman A. Cheema, Eric J. Beh, Irene Lena Hudson. computation, 10(12):206, 2022. [doi]

2020

Familywise decompositions of Pearson's chi-square statistic in the analysis of contingency tablesRosaria Lombardo, Yoshio Takane, Eric J. Beh. adac, 14(3):629-649, 2020. [doi]

2018

Correspondence analysis and the Freeman-Tukey statistic: A study of archaeological dataEric J. Beh, Rosaria Lombardo, Gianmarco Alberti. csda, 128:73-86, 2018. [doi]

2016

Variants of Simple Correspondence AnalysisRosaria Lombardo, Eric J. Beh. rjour, 8(2):167, 2016. [doi]

2013

A reformulation of the aggregate association index using the odds ratioEric J. Beh, Duy Tran, Irene L. Hudson. csda, 68:52-65, 2013. [doi]

2010

The aggregate association indexEric J. Beh. csda, 54(6):1570-1580, 2010. [doi]

2009

Some Interpretative Tools for Non-Symmetrical Correspondence AnalysisEric J. Beh, Luigi D Ambra. classification, 26(1):55-76, 2009. [doi]

Components of Pearson s Statistic for at Least Partially Ordered m-Way Contingency TablesJohn C. W. Rayner, Eric J. Beh. jamds, 2009, 2009. [doi]

2008

Simple Correspondence Analysis of Nominal-Ordinal Contingency TablesEric J. Beh. jamds, 2008, 2008. [doi]

2005

S-PLUS code for simple and multiple correspondence analysisEric J. Beh. cstat, 20(3):415-438, 2005. [doi]

2004

S-PLUS code for ordinal correspondence analysisEric J. Beh. cstat, 19(4):593-612, 2004. [doi]

A non-iterative alternative to ordinal Log-Linear modelsEric J. Beh, Pamela J. Davy. jamds, 8(2):67-86, 2004. [doi]

2001

Confidence circles for correspondence analysis using orthogonal polynomialsEric J. Beh. jamds, 5(1):35-45, 2001. [doi]

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