| Literature DB >> 36062150 |
Qiling He1, Lin Shi2, Yishan Luo3, Chao Wan4, Ian B Malone5, Vincent C T Mok6, James H Cole7,8, Melis Anatürk7,9.
Abstract
Background: Automated tools for characterising dementia risk have the potential to aid in the diagnosis, prognosis, and treatment of Alzheimer's disease (AD). Here, we examined a novel machine learning-based brain atrophy marker, the AD-resemblance atrophy index (AD-RAI), to assess its test-retest reliability and further validate its use in disease classification and prediction.Entities:
Keywords: AD diagnosis; AD progression prediction; Alzheimer’s disease; Alzheimer’s disease-resemblance atrophy index; Minimal Interval Resonance Imaging in Alzheimer’s Disease; linear mixed-effects modelling; repeatability; reproducibility
Year: 2022 PMID: 36062150 PMCID: PMC9435378 DOI: 10.3389/fnagi.2022.932125
Source DB: PubMed Journal: Front Aging Neurosci ISSN: 1663-4365 Impact factor: 5.702
Comparisons of age, sex, MMSE, AD-RAI, HVR, HRV, and QMTA at baseline across groups.
| Variable | Normality test | Controls | AD patients | Comparison |
| ( | (Mean ± SD | (Mean ± SD | ( | |
| Age | 0.141 | 69.38 ± 7.21 | 69.13 ± 7.13 | 0.895∧ |
| Female (%) | N/a | 11 (50) | 26 (59.09) | 0.483Δ |
| MMSE | 0.0002 | 30 (1) | 19 (7) | 3.87E-11# |
| AD-RAI | 5.38E-10 | 0.083 (0.132) | 0.997 (0.009) | 2.20E-16# |
| HVR | 0.479 | 0.0044 ± 0.0004 | 0.0037 ± 0.0005 | 5.82E-07∧ |
| HRV (ml) | 0.572 | −0.00005 ± 0.51982 | −1.128 ± 0.748 | 2.63E-08∧ |
| QMTA | 9.18E-07 | 0.362 (0.075) | 0.792 (0.431) | 7.49E-10# |
*Shapiro-Wilk test; ∧Student’s t test; ΔChi-squared test; #Mann-Whitney U test; **Normally distributed continuous variables were reported as Mean ± SD; while skewed continuous variables were reported as median (interquartile range) and categorical variables were reported as count (%). AD, Alzheimer’s disease; AD-RAI, Alzheimer’s disease-resemblance atrophy index; HVR, hippocampal volume ratio defined as the ratio of hippocampal volume to intracranial volume; HRV, hippocampal residual volume defined as the difference between the measured HV and the predicted HV; MMSE, Mini-Mental State Examination; QMTA, quantitative medial temporal lobe atrophy defined as the ratio of the inferior lateral ventricle to the ipsilateral hippocampal volume.
Same-day repeatability and 2-week reproducibility analysis results.
| Bland-Altman method | ICC method | |||||||
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| Analysis | Difference in AD-RAI | Pearson’s correlation coefficient | ICC | 95%CI | ||||
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| Mean | 95% CI |
| 95% CI | |||||
| Same-day | −0.002 | [−0.006, 0.003] | −0.019 | [−0.165, 0.128] | 0.801 | 0.997 | [0.996, 0.998] | 3.44E-198 |
| 2-week | 0.005 | [−0.003, 0.014] | −0.155 | [−0.445, 0.165] | 0.340 | 0.998 | [0.996, 0.999] | 1.06E-48 |
AD-RAI, Alzheimer’s disease-resemblance atrophy index; CI, confidence interval; ICC, intraclass correlation coefficient; r, Pearson’s correlation coefficient.
FIGURE 1Bland-Altman plots for same-day repeatability and 2-week reproducibility analysis. The difference in AD-RAI of the paired scans [two back-to-back scans (A) or the two scans acquired at 2-week intervals (B)] was plotted against their average. The dashed lines in the middle, top and bottom indicate the mean difference, the mean difference plus or minus 1.96 times the standard deviation (SD) of the difference, respectively. AD-RAI, Alzheimer’s disease-resemblance atrophy index.
FIGURE 2The logistic regression modelling and the ROC curves for AD-RAI, HVR, HRV and QMTA. (A,C,D,E) Each dot indicates the predicted probability of an AD diagnosis given baseline AD-RAI, HVR, HRV or QMTA. (B) The black line, brown line, yellow line, and blue line represent the ROC curve of AD-RAI, HVR, HRV and QMTA, respectively. The ROC curve was plotted with the true positive percentage (TPP) on y-axis against the false positive percentage (FPP) on x-axis, which represent the sensitivity and (1-specificity), respectively, at all the decision thresholds and were calculated based on the logistic regression modelling and the MMSE-based reference diagnosis. The diagonal line shows where the TPP is the same as the FPP. The AUC represent the area under the curve measuring the overall performance of the model to diagnose the AD. AD, Alzheimer’s disease; AD-RAI, Alzheimer’s disease-resemblance atrophy index; AUC, area under the curve; HVR, hippocampal volume ratio; HRV, hippocampal residual volume; QMTA, quantitative temporal lobe atrophy; ROC, receiver operating characteristic; MIRIAD, Minimal Interval Resonance Imaging in Alzheimer’s Disease.
Results of the logistic regressions for AD-RAI, HVR, HRV and QMTA.
| Predictor | Odds ratio | 95% Confidence interval of odds ratio | ||
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| Lower | Upper | |||
| AD-RAI | 1.133 | 1.044 | 1.230 | 0.003 |
| HVR | 0.687 | 0.567 | 0.833 | 0.0001 |
| HRV | 0.760 | 0.665 | 0.868 | 5.12E-05 |
| QMTA | 1.205 | 1.090 | 1.333 | 0.0003 |
*For a meaningful interpretation for the results of logistic regressions, we scaled up the AD-RAI, HVR, HRV and QMTA by 100, 10,000, 10 and 100 times, respectively, before performing the logistic regressions. AD, Alzheimer’s disease; AD-RAI, Alzheimer’s disease-resemblance atrophy index; HVR, hippocampal volume ratio defined as the ratio of hippocampal volume to intracranial volume; HRV, hippocampal residual volume defined as the difference between the measured HV and the predicted HV; QMTA, quantitative medial temporal lobe atrophy.
Sensitivity, FPP and specificity at different decision thresholds of AD-RAI.
| Thresholds | True positive percentage (TPP) | False positive percentage (FPP) | Specificity (%) | |
| Sensitivity (%) | 1-specificity (%) | |||
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| AD-RAI | Probability of the AD diagnosis (P) | |||
| 0.409 | 0.072 | 100% | 9.09% | 90.91% |
| 0.464 | 0.273 | 100% | 4.55% | 95.45% |
| 0.501 | 0.520 | 97.73% | 4.55% | 95.45% |
| 0.535 | 0.746 | 95.45% | 4.55% | 95.45% |
| 0.579 | 0.913 | 95.45% | 0 | 100% |
| 0.593 | 0.940 | 93.18 | 0 | 100% |
Logistic regression model formula: Log (P/1-P) = β0 + β1 × AD-RAI; β0 = −6.221, β1 = 12.500. AD, Alzheimer’s disease; AD-RAI, Alzheimer’s disease-resemblance atrophy index.
FIGURE 3Longitudinal trajectories of AD-RAI in AD patients and controls. The thin lines connecting the dots represent the trajectories of AD-RAI of individual participants over time. The thick green and red lines represent the average trajectory of AD-RAI over time in control and AD groups, respectively. AD, Alzheimer’s disease; AD-RAI, Alzheimer’s disease-resemblance atrophy index.
Estimated coefficients based on LME model for the AD-RAI.
| Fixed effects | Coefficients estimate | ||||
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| Symbol | Estimate | Standard error | |||
| Intercept | β0 | 0.12967 | 0.02862 | 4.531 | <0.0001 |
| Time | β1 | 0.00003 | 0.00002 | 1.325 | 0.186 |
| Group (AD) | β2 | 0.81757 | 0.03505 | 23.327 | <0.0001 |
| Group × Time | β3 | 0.00025 | 0.00003 | 0.930 | 0.353 |
Model formula: AD-RAIit = (β0 + b0i) + (β1 + b1i) × Tit + β2 × Gi + β3Gi × Tit + eit. AD-RAI, Alzheimer’s disease-resemblance atrophy index; LME, linear mixed-effects modelling.
Estimated coefficients based on LME Model for the MMSE.
| Fixed effects | Coefficients estimate | ||||
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| Symbol | Estimate | Standard error | |||
| Intercept | β0 | 30.2874 | 0.8016 | 37.786 | <0.0001 |
| Time | β1 | 0.0002 | 0.0016 | 0.142 | 0.887 |
| Baseline AD-RAI | β2 | −10.8537 | 1.0169 | −10.673 | <0.0001 |
| Baseline AD-RAI × Time | β3 | −0.0076 | 0.0020 | −3.744 | 0.0002 |
Model formula: MMSEit = (β0 + b0i) + (β1 + b1i) × Tit + β2 × Baseline RAIi + β3 Baseline RAIi × Tit + eit. AD-RAI, Alzheimer’s disease-resemblance atrophy index; LME, linear mixed-effects modelling.
FIGURE 4Intra-participant correlation between AD-RAI and MMSE in controls (A) and in AD patients (B). The same-coloured dots represent paired measures of AD-RAI and MMSE taken on the same participant over the time. The coloured lines showed the correlation between AD-RAI and MMSE for each participant. AD-RAI, Alzheimer’s disease-resemblance atrophy index; MMSE, Mini-Mental State Examination.