Eric J. Beh - Concepedia

Author

Eric J. Beh

University of Newcastle Australia ORCID

Also Known As

Antonucci, Laura, Beh Eric, Beh Eric J., Beh, Eric, Beh, Eric J, Beh, Eric J., Beh, Eric, E Beh, E. J. Beh, E.J. Beh

183

Publications

1.9K

Citations

H-Index

117

Concepts

All Affiliations

University of Newcastle Australia University of Campania "Luigi Vanvitelli"Western Sydney University University of Wollongong University of Naples Federico II

About

Eric J. Beh is an author at University of Newcastle Australia specializing in statistics, engineering, and biostatistics.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	17	23	651
2	Education	4	4	143
3	Business	3	3	49
4	Language Studies	3	3	101
5	Health Sciences	2	2	50

Eric J. Beh

Publications

1.1K

Citations

H-Index

Page 1

	Year	Citations
Simple Correspondence Analysis of Ordinal Cross‐Classifications Using Orthogonal Polynomials Eric J. Beh Biometrical Journal Classification MethodEngineeringCorrespondence AnalysisOrthogonal PolynomialsPattern Recognition	1997	79
Exploratory multivariate analysis by example using R Eric J. Beh Journal of Applied Statistics Univariate AnalysisQuantitative MethodsEducationData ScienceManagement	2012	64
Non-symmetric correspondence analysis with ordinal variables using orthogonal polynomials Rosaria Lombardo, Eric J. Beh, L. D’Ambra Computational Statistics & Data Analysis Mathematical ProgrammingOrthogonal PolynomialsOrthogonal PolynomialDiscrete MathematicsPattern Matching	2007	51
Theory & Methods: Partitioning Pearson’s Chi‐Squared Statistic for a Completely Ordered Three‐Way Contingency Table Eric J. Beh, Pamela J. Davy Australian & New Zealand Journal of Statistics ReliabilityAssociation TermsEngineeringOrthogonal PolynomialsEducation	1998	49
A Comparative Study of Scores for Correspondence Analysis with Ordered Categories Eric J. Beh Biometrical Journal EngineeringInformation RetrievalCorrespondence AnalysisOrthogonal PolynomialsPattern Recognition	1998	46
Partitioning a non-symmetric measure of association for three-way contingency tables Eric J. Beh, Biagio Simonetti, Luigi D’Ambra Journal of Multivariate Analysis EngineeringData ScienceStatistical InferenceProbability TheoryNon-symmetric Measure	2007	45
Theory & Methods: Partitioning Pearson's Chi‐squared Statistic for Singly Ordered Two‐way Contingency Tables Eric J. Beh Australian & New Zealand Journal of Statistics ReliabilityEngineeringTransformed DatasetChi‐squared StatisticBiostatistics	2001	44
Elliptical confidence regions for simple correspondence analysis Eric J. Beh Journal of Statistical Planning and Inference Machine VisionImage AnalysisEngineeringMedicineImage Registration	2010	40
Catanova for Two-Way Contingency Tables with Ordinal Variables Using Orthogonal Polynomials Luigi D’Ambra, Eric J. Beh, Pietro Amenta Communication in Statistics- Theory and Methods EngineeringHigher Order ComponentsBss MeasureCatanova FrameworkStatistical Inference	2005	38
Simple and multiple correspondence analysis for ordinal-scale variables using orthogonal polynomials Rosaria Lombardo, Eric J. Beh Journal of Applied Statistics	2010	36

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