2020
DOI: 10.1002/sim.8850
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Longitudinal multivariate normative comparisons

Abstract: Motivated by the Multicenter AIDS Cohort Study (MACS), we develop classification procedures for cognitive impairment based on longitudinal measures. To control family‐wise error, we adapt the cross‐sectional multivariate normative comparisons (MNC) method to the longitudinal setting. The cross‐sectional MNC was proposed to control family‐wise error by measuring the distance between multiple domain scores of a participant and the norms of healthy controls and specifically accounting for intercorrelations among … Show more

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Cited by 5 publications
(15 citation statements)
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“…Before identifying cognitive impairment prospectively, we assume that relevant population normative data are available. Following the notation from Wang et al, 6 n$$ n $$ participants enrolled in a healthy reference group and were evaluated on q$$ q $$ cognitive domains over mi$$ {m}_i $$ assessments. Cognitive domain j$$ j $$ is measured as Yijk,i=1,,n;j=1,,q;k=1,,mi$$ {Y}_{ijk},i=1,\dots, n;j=1,\dots, q;k=1,\dots, {m}_i $$ for participant i$$ i $$ at k$$ k $$th assessment.…”
Section: Family‐wise Error Controlling Proceduresmentioning
confidence: 99%
See 3 more Smart Citations
“…Before identifying cognitive impairment prospectively, we assume that relevant population normative data are available. Following the notation from Wang et al, 6 n$$ n $$ participants enrolled in a healthy reference group and were evaluated on q$$ q $$ cognitive domains over mi$$ {m}_i $$ assessments. Cognitive domain j$$ j $$ is measured as Yijk,i=1,,n;j=1,,q;k=1,,mi$$ {Y}_{ijk},i=1,\dots, n;j=1,\dots, q;k=1,\dots, {m}_i $$ for participant i$$ i $$ at k$$ k $$th assessment.…”
Section: Family‐wise Error Controlling Proceduresmentioning
confidence: 99%
“…Under the multivariate normal assumption on the q$$ q $$ longitudinal cognitive functioning scores, Wang et al 6 proposed a LMNC test statistic for participant d$$ d $$ at assessment ω$$ \omega $$ as Gωd=false(bold-italicUωdprefix−truebold-italicμ^ωdfalse)false(truebold-italicΨ^ωdfalse)prefix−1false(bold-italicUωdprefix−truebold-italicμ^ωdfalse)χqω2,1emω=1,,md,$$ {G}_{\omega}^d={\left({\boldsymbol{U}}_{\omega}^d-{\hat{\boldsymbol{\mu}}}_{\omega}^d\right)}^{\intercal }{\left({\hat{\boldsymbol{\varPsi}}}_{\omega}^d\right)}^{-1}\left({\boldsymbol{U}}_{\omega}^d-{\hat{\boldsymbol{\mu}}}_{\omega}^d\right)\sim {\chi}_{q\omega}^2,\kern1em \omega =1,\dots, {m}_d, $$ and used it to classify prior impairment status on retrospectively collected data. In order to identify cognitive impairment at each assessment ω$$ \omega $$, we create DAC test statistics as the difference between two consecutive LMNC test statistics and set Sωd=Gωdprefix−Gωprefix−1d$$ {S}_{\omega}^d={G}_{\omega}^d-{G}_{\omega -1}^d $$ for 2ωmd$$ 2\le \omega \le {m}_d $$ and S…”
Section: Family‐wise Error Controlling Proceduresmentioning
confidence: 99%
See 2 more Smart Citations
“…The MNC provides an overall metric of distance between each of an individual's multiple domain scores and the corresponding norms of healthy controls and this adjusts the family-wise error (and false positive errors) in a way that the Frascati and Gisslen methods cannot [23][24][25]. We have used this cross-sectional method in the MACS cohort [22], and also developed a longitudinal application of the MNC [26] with the same effectiveness at controlling the Family-Wise Error Rate. In this paper, we use MNC method to determine neuropsychological impairment and set the family-wise error rate at 0.05.…”
Section: Cognitive Function Assessment/cognitive Impairment Classific...mentioning
confidence: 99%