Literature DB >> 15796296

Two-sided tolerance intervals for balanced and unbalanced random effects models.

David Hoffman1, Robert Kringle.   

Abstract

A procedure for constructing two-sided beta-content, gamma-confidence tolerance intervals is proposed for general random effects models, in both balanced and unbalanced data scenarios. The proposed intervals are based on the concept of effective sample size and modified large sample methods for constructing confidence bounds on functions of variance components. The performance of the proposed intervals is evaluated via simulation techniques. The results indicate that the proposed intervals generally maintain the nominal confidence and content levels. Application of the proposed procedure is illustrated with a one-fold nested design used to evaluate the performance of a quantitative bioanalytical method.

Mesh:

Year:  2005        PMID: 15796296     DOI: 10.1081/BIP-200048826

Source DB:  PubMed          Journal:  J Biopharm Stat        ISSN: 1054-3406            Impact factor:   1.051


  2 in total

1.  A total error approach for the validation of quantitative analytical methods.

Authors:  David Hoffman; Robert Kringle
Journal:  Pharm Res       Date:  2007-03-21       Impact factor: 4.200

2.  Confidence, prediction, and tolerance in linear mixed models.

Authors:  Bernard G Francq; Dan Lin; Walter Hoyer
Journal:  Stat Med       Date:  2019-10-28       Impact factor: 2.373

  2 in total

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