| Literature DB >> 32855877 |
Pete R Jones1, Giorgia Demaria2,3, Iris Tigchelaar2,4,5, Daniel S Asfaw1, David F Edgar1, Peter Campbell1,6, Tamsin Callaghan1, David P Crabb1.
Abstract
Purpose: To explore the feasibility of using various easy-to-obtain biomarkers to monitor non-compliance (measurement error) during visual field assessments.Entities:
Keywords: OpenFace; action units; adherence; affective computing; compliance; computer vision; deep learning; eye gaze; facial expression; glaucoma; head pose; machine learning; measurement error; perimetry; psychophysics; reliability; vigilance; visual fields
Mesh:
Year: 2020 PMID: 32855877 PMCID: PMC7422775 DOI: 10.1167/tvst.9.8.31
Source DB: PubMed Journal: Transl Vis Sci Technol ISSN: 2164-2591 Impact factor: 3.283
Figure 1.Visual field assessments. (A) Perimetry was performed using the inexpensive screen perimeter shown here (Eyecatcher). Test–retest error was computed by examining differences in mean sensitivity (MS) across repeated Eyecatcher assessments (healthy adults) and between Eyecatcher and a same-day HFA assessment (patients). During the Eyecatcher assessment, live recordings of the participant were made via the screen's front facing camera (purple arrow). (B) Example measures of visual field loss from a single participant, with same-patient data from the HFA for comparison. In all cases, only the central 24 points of the 24-2 grid were analyzed when computing MS. Grayscales were generated using MATLAB code available at https://github.com/petejonze/VfPlot.
Figure 2.Biomarkers of task compliance. Various biomarkers were computed from raw video footage of the Eyecatcher assessment (recorded using the laptop's built-in webcam). Measures of eye gaze, head pose, and facial expression were extracted using freely available machine learning software (OpenFace 2.0). The data shown here are from author P.R.J. and are for illustration purposes only.
Figure 3.Overall test-retest data from healthy eyes. Each panel shows visual field measurement error (absolute test–retest difference in mean sensitivity) as a function of seven potential biomarkers of task compliance (A–G), as well as a function of a composite measure computed as the linear-weighted sum of all seven individual biomarkers (H). See Methods section for technical details on how each variable was computed. Markers show the raw measurements for individual eyes. The marker with a red cross was excluded from all analyses as a possible statistical outlier. However, all P values were smaller if this point was included. Black lines show geometric mean regression slopes. Figures within each panel show correlation statistics.
Figure 4.Overall test-retest data from 14 eyes from glaucoma patients; same format as Figure 3H. Note that in this instance, MS1 was measured using the HFA (not the screen perimeter). However, in practice the values from the two tests were robustly correlated (Pearson correlation, r12 = 0.86; P < 0.001), and any deviation between the two would likely only serve to minimize (add noise to) any of the effects reported in the present work. The square marker indicates the fellow eye from the one patient with unilateral secondary glaucoma for which the visual field was within normal limits.
Figure 5.Results of trial-by-trial analyses examining the proportion of easily visible (−3 dB or brighter) stimuli that were correctly responded to as a function of biomarker magnitude (biomarkers computed using only data from the preceding 4 seconds of each given trial; see main text for details). We considered a failure to respond to such stimuli as an obvious lapse in concentration. Markers represent mean hit rate [± 95% confidence intervals] for binned data, aggregated across all participants (binning performed by MATLAB's “histcounts” function, separating biomarker values into four log-spaced bins). Black lines and P values represent the result of logistic regressions fitted to the raw binary (hit/miss) data (not to the displayed markers). Note that these curves are plotted on a log x-axis, although tickmark values are shown in the original linear units, and all analyses were performed on the original, untransformed data. P values give the results of χ² tests, examining whether the logistic model fits the data significantly better than a constant model.