Corrigendum to "Multi-sample comparison of detrital age distributions" [Chem. Geol. 341 (2013) 140-146] DOI:10.1016/j.chemgeo.2013.01.010;Multi-sample comparison of detrital age distributions

Chemical Geology

Volumn 341, Issue , 2013, Pages 140-146

  Vermeesch, Pieter ^a  

^a UNIVERSITY COLLEGE LONDON   (United Kingdom)

Author keywords

Geochronology; Provenance; Statistics; U Pb dating; Zircon

Indexed keywords

GEOCHRONOLOGY; LEAD; PETROGRAPHY; SEDIMENTOLOGY; SEDIMENTS; SILICATE MINERALS; STATISTICS; ZIRCON;

AGE DISTRIBUTION; COMPOSITIONAL DATA ANALYSIS; DISSIMILARITY MEASURES; EXPLORATORY DATA ANALYSIS; HEAVY MINERALS; KOLMOGOROV-SMIRNOV TEST; LARGE DATASETS; MULTI-DIMENSIONAL SCALING; P-VALUES; PETROGRAPHIC TECHNIQUES; PRINCIPAL COMPONENTS ANALYSIS; PROVENANCE; PROVENANCE STUDIES; SEDIMENT-ROUTING; STANDARD STATISTICAL TECHNIQUES; STATISTICAL EFFECTS; U-PB DATING;

PRINCIPAL COMPONENT ANALYSIS;

AGE DETERMINATION; DETRITAL DEPOSIT; GEOCHRONOLOGY; PROVENANCE; SILICICLASTIC DEPOSIT; STATISTICAL ANALYSIS; URANIUM-LEAD DATING; ZIRCON;

EID: 84874467239     PISSN: 00092541     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.chemgeo.2016.02.005     Document Type: Erratum

References (19)

1. Aitchison J. The statistical analysis of compositional data. Journal of the Royal Statistical Society 1982, 44:139-177.
2. Aitchison J. Principal component analysis of compositional data. Biometrika 1983, 70(1):57-65.
3. Aitchison J. The Statistical Analysis of Compositional Data 1986, Chapman and Hall, London.
4. Anderson T.W. On the distribution of the two sample Crámer-Von Mises criterion. Annals of Mathematical Statistics 1962, 33.
5. Anderson T.W., Darling D.A. A test of goodness of fit. Journal of the American Statistical Association 1954, 49(268):765-769.
6. Cohen J. Statistical Power Analysis for the Behavioral Sciences 1977, Academic Press New York.
7. Cox T.F., Cox M.A.A. Multidimensional Scaling 2000, Chapman & Hall/CRC. Second ed.
8. Egozcue J., Pawlowsky-Glahn V., Mateu-Figueras G., Barcelo-Vidal C. Isometric logratio transformations for compositional data analysis. Mathematical Geology 2003, 35(3):279-300.
9. Feller W. On the Kolmogorov-Smirnov limit theorems for empirical distributions. Annals of Mathematical Statistics 1948, 19:177-189.
10. Filzmoser P., Hron K., Reimann C. Principal component analysis for compositional data with outliers. Environmetrics 2009, 20(6):621-632.
11. Gehrels G.E., Dickinson W.R., Ross G.M., Stewart J.H., Howell D.G. Detrital zircon reference for Cambrian to Triassic miogeoclinal strata of western North America. Geology 1995, 23:831.
12. Kruskal J. Multidimensional scaling by optimizing goodness of fit to a nonmetric hypothesis. Psychometrika 1964, 29(1):1-27.
13. Kruskal J.B., Wish M. Multidimensional scaling. Sage University Paper series on Quantitative Application in the Social Sciences 1978, Vol. 07-011. Sage Publications, Beverly Hills and London.
14. Pell S.D., Williams I.S., Chivas A.R. The use of protolith zircon-age fingerprints in determining the protosource areas for some Australian dune sands. Sedimentary Geology 1997, 109:233-260.
15. Pullen A., Kapp P., McCallister A., Chang H., Gehrels G., Garzione C., Heermance R., Ding L. Qaidam basin and northern Tibetan plateau as dust sources for the Chinese loess plateau and paleoclimatic implications. Geology 2011, 39:1031-1034.
16. Sircombe K.N. Quantitative comparison of large sets of geochronological data using multivariate analysis: a provenance study example from Australia. Geochimica et Cosmochimica Acta 2000, 64:1593-1616.
17. Sircombe K.N., Hazelton M.L. Comparison of detrital zircon age distributions by kernel functional estimation. Sedimentary Geology 2004, 171:91-111.
18. Stevens, T., Carter, A., Watson, T.P., Vermeesch, P., Andò, S., Bird, A.F., Lu, H.,Garzanti, E., Cottam, M.A., Sevastjanova, I., in press. Genetic linkage between the Yellow River, the Mu Us desert and the Chinese Loess Plateau. Quaternary Science Reviews. http://dx.doi.org/10.1016/j.quascirev.2012.11.032.
19. Vermeesch P. On the visualisation of detrital age distributions. Chemical Geology 2012, 312-313:190-194.