Please use this identifier to cite or link to this item: http://hdl.handle.net/1942/14719
Full metadata record
DC FieldValueLanguage
dc.contributor.authorJASPERS, Stijn-
dc.contributor.authorAERTS, Marc-
dc.contributor.authorVERBEKE, Geert-
dc.contributor.authorBeloeil, Pierre-Alexandre-
dc.date.accessioned2013-03-19T10:37:32Z-
dc.date.available2013-03-19T10:37:32Z-
dc.date.issued2014-
dc.identifier.citationCOMPUTATIONAL STATISTICS & DATA ANALYSIS. 71 (SI), p. 30-42.-
dc.identifier.issn0167-9473-
dc.identifier.urihttp://hdl.handle.net/1942/14719-
dc.description.abstractAntimicrobial resistance has become one of the main public health burdens of the last decades, and monitoring the development and spread of non-wild-type isolates has therefore gained increased interest. Monitoring is performed, based on the minimum inhibitory concentration (MIC) values, which are collected through the application of dilution experiments. For a given antimicrobial, it is common practice to dichotomize the obtained MIC distribution according to a cut-off value, in order to distinguish between susceptible wild-type isolates and non-wild-type isolates exhibiting reduced susceptibility to the substance. However, this approach hampers the ability to further study the characteristics of the non-wild type component of the distribution as information on the MIC distribution above the cut-off value is lost. As an alternative, a semi-parametric mixture model is presented, which is able to estimate the full continuous MIC distribution, thereby taking all available information into account. The model is based on an extended and censored-adjusted version of the penalized mixture approach often used in density estimation. A simulation study was carried out, indicating a promising behaviour of the new semi-parametric mixture model in the field of antimicrobial susceptibility testing.-
dc.description.sponsorshipFunding was obtained from the FWO (grant:11E2913N)-
dc.language.isoen-
dc.rights2013 Elsevier B.V. All rights reserved-
dc.subject.otherAntimicrobial resistance; Censoring; Penalized mixture approach; Semi-parametric-
dc.titleA new semi-parametric mixture model for interval censored data, with applications in the field of antimicrobial resistance-
dc.typeJournal Contribution-
dc.identifier.epage42-
dc.identifier.issueSI-
dc.identifier.spage30-
dc.identifier.volume71-
local.format.pages30-42-
local.bibliographicCitation.jcatA1-
dc.relation.referencesAkaike, H., 1974. A new look at the statistical model identification. IEEE Transactions on Automatic Control 19, 716–723. Annis, D., Craig, B., 2005. Statistical properties and inference of the antimicrobial MIC test. Statistics in Medicine 24, 3631–3644. Böhning, D., 1986. A vertex-exchange-method in d-optimal design theory. Metrika 33, 337–347. Bordes, L., Chauveau, D., Vandekerkhove, P., 2007. A stochastic em algorithm for a semiparametric mixture model. Computational Statistics & Data Analysis 51, 5429–5443. Burnham, K., Anderson, D., 2002. Model Selection and Multimodel Inference: A Practical Information-Theoretic Approach. Springer, New York. Chen, D., McGeer, A., de Azavedo, J., Low, D., 1999. Decreased suspectibility of streptococcus pneumonia to fluoroquinolones in Canada. New England Journal of Medicine 341, 233–239. Craig, B., 2000. Modeling approach to diameter breakpoint determination. Diagnostic Microbiology and Infectious Disease 36, 193–202. Efron, B., Tibshirani, R., 1993. An Introduction to the Bootstrap. Chapman and Hall/CRC, Boca Raton, FL. Eilers, P., Marx, B., 1996. Flexible smoothing with b-splines and penalties. Statistical Science 11, 89–121. EUCAST, 2012. Data from the EUCAST MIC distribution website. URL: http://www.eucast.org (last accessed: 29.06.2012). Ghidey, W., Lesaffre, E., Eilers, P., 2004. Smooth random effects distribution in a linear mixed model. Biometrics 60, 945–953. Ghidey, W., Lesaffre, E., Verbeke, G., 2010. A comparison of methods for estimating the random effects distribution of a linear mixed model. Statistical Methods in Medical Research 19, 575–600. Gray, R., 1992. Flexible methods for analyzing survival data using splines, with application to breast cancer prognosis. Journal of the American Statistical Association 87, 942–951. Hewett, P., Ganser, G.H., 2007. A comparison of several methods for analyzing censored data. The Annals of Occupational Hygiene 51, 611–632. Jaspers, S., Aerts, M., Verbeke, G., Beloeil, P., 2012. Estimation of the wild-type MIC value distribution (submitted for publication). Kahlmeter, G., Brown, D.F.J., Goldstein, F.W., MacGowan, A.P., Mouton, J.W., Osterlund, A., Rodloff, A., Steinbakk, M., Urbaskova, P., Vatopoulos, A., 2003. European harmonization of MIC breakpoints for antimicrobial susceptibility testing of bacteria. Journal of Antimicrobial Chemotherapy 52, 145–148. Komárek, A., Lesaffre, E., 2008. Generalized linear mixed model with a penalized Gaussian mixture as a random-effects distribution. Computational Statistics & Data Analysis 52, 3441–3458. Lee, G., Scott, C., 2012. Em algorithms for multivariate Gaussian mixture models with truncated and censored data. Computational Statistics & Data Analysis 56, 2816–2829. McLachlan, G., Jones, P., 1988. Fitting mixture models to grouped and truncated data via the Em algorithm. Biometrics 44, 571–578. Robin, S., Bar-Hen, A., Daudin, J.-J., Pierre, L., 2007. A semi-parametric approach for mixture models: application to local false discovery rate estimation. Computational Statistics & Data Analysis 51, 5483–5493. Schellhase, C., Kauermann, G., 2012. Density estimation and comparison with a penalized mixture approach. Computational Statistics 27, 757–777. Strasfeld, L., Chou, S., 2010. Antiviral drug resistance: mechanisms and clinical implications. Infectious Disease Clinics of North America 24, 413–437. Tenover, F., 2006. Mechanisms of antimicrobial resistance in bacteria. The American Journal of Medicine 119, S3–S10. Tsonaka, R., Verbeke, G., Lesaffre, E., 2009. A semi-parametric shared parameter model to handle nonmonotone nonignorable missingness. Biometrics 65, 81–87. Turnidge, J., Kahlmeter, G., Kronvall, G., 2006. Statistical characterisation of bacterial wild-type MIC value distributions and the determination of epidemiological cut-off values. Clinical Microbiology and Infection 12, 418–425.-
local.type.refereedRefereed-
local.type.specifiedArticle-
dc.identifier.doi10.1016/j.csda.2013.01.024-
dc.identifier.isi000328869000004-
item.validationecoom 2015-
item.contributorJASPERS, Stijn-
item.contributorAERTS, Marc-
item.contributorVERBEKE, Geert-
item.contributorBeloeil, Pierre-Alexandre-
item.accessRightsRestricted Access-
item.fullcitationJASPERS, Stijn; AERTS, Marc; VERBEKE, Geert & Beloeil, Pierre-Alexandre (2014) A new semi-parametric mixture model for interval censored data, with applications in the field of antimicrobial resistance. In: COMPUTATIONAL STATISTICS & DATA ANALYSIS. 71 (SI), p. 30-42..-
item.fulltextWith Fulltext-
crisitem.journal.issn0167-9473-
crisitem.journal.eissn1872-7352-
Appears in Collections:Research publications
Files in This Item:
File Description SizeFormat 
jaspers 1.pdf
  Restricted Access
816.35 kBAdobe PDFView/Open    Request a copy
Show simple item record

SCOPUSTM   
Citations

7
checked on Sep 3, 2020

WEB OF SCIENCETM
Citations

14
checked on Apr 30, 2024

Page view(s)

96
checked on Sep 7, 2022

Download(s)

82
checked on Sep 7, 2022

Google ScholarTM

Check

Altmetric


Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.