• Aucun résultat trouvé

Continuous glucose monitoring in newborn infants: How do errors in calibration measurements affect detected hypoglycemia?

N/A
N/A
Protected

Academic year: 2021

Partager "Continuous glucose monitoring in newborn infants: How do errors in calibration measurements affect detected hypoglycemia?"

Copied!
1
0
0

Texte intégral

(1)

METHODS

Patient Data

CGM data and blood-gas analyzer reference BG measurements from 155 neonates were used in this study.

Monte Carlo Simulation

Randomly sampled timing and measurement errors were added to calibration BG, prior to recalibration. This process was

repeated 1,000 times, resulting in 1,000 different CGM traces for each patient. Hypoglycemia in each trace was quantified using: 1) number of events, 2) duration of hypoglycemia, and, 3)

hypoglycemic index. The median difference in hypoglycemia

across 1,000 runs per patient is presented as median [25th - 75th]

(5th - 95th) percentiles for the cohort.

Timing Error Models

The delay between measuring BG

and entering the value into the CGM for calibration formed the basis of

these models. Data from two

different critical care units were used to create two models:

1. Waikato Model

2. Christchurch Model

Measurement Error Models

Measurement error models were

created to emulate the performance of three glucometers:

• Abbott Optimum Xceed

• Nova Statstrip GLU

• Roche Accu-chek Inform II

Glucometer BGs were compared to blood gas BGs to determine errors. Errors were stratified based on blood gas BGs and modeled using

Gaussian distributions.

Recalibration

CGM data were recalibrated to make use of accurate calibration BG

measurements. Recalibration forced CGM data to pass through the blood gas BG measurements.

F. Thomas, M. Signal, D. Harris, P. Weston, J. Harding, G. Shaw and J. G. Chase, on behalf of the CHYLD Study Group

Sensitivity of Re-calibrated Continuous Glucose Monitor

Data: How do errors in calibration measurements affect

reported hypoglycemia?

No. patients Age at birth Avg. length of CGM trace (days) Avg. calibrations per day

155 >35 weeks 1.79 5.90

Cohort and CGM data details:

INTRODUCTION

Accuracy of these devices depends on

the accuracy and timeliness of calibration blood glucose (BG) measurements

entered into the CGM device.

This study investigated the effects of calibration timing and measurement

errors on output CGM data. There was a focus on the impact these errors had on metrics used to quantify hypoglycaemia.

0 0.5 1 1.5 2 2.5 0 1 2 3 4 5 6 CGM Trace - Baby 101 Time (Days) B lo o d G lu c o se ( m m o l/ L ) Original CGM Trace Recalibrated CGM Trace Calibration BG CGM output = slope * (electric current - offset)

Figure 2 Example of Original CGM output vs. Recalibrated CGM output

RESULTS

Impact of Bias

Overall Cohort Results

CONCLUSION

Continuous Glucose Monitors (CGMs) are increasingly used in research settings to examine glucose metabolism in newborn babies, typically with a focus on neonatal hypoglycemia.

Bias can have a significant effect on hypoglycemia metrics and bias can differ between glucometers. Hence, results from studies of hypoglycemia may contain substantial

variation simply due to the technology used to measure BG. If the CGM trace is changing rapidly during calibration timing error can have an increased impact on the hypoglycemia metrics – it

is vital the calibration BG is obtained and entered quickly. If the trace is steady around 2.6mmol/L measurement error can have a large impact on hypoglycemia metrics.

Abbott Error Model

Reference BG (mmol/L) < 5.9 6.0 - 6.9 7.0 – 7.9 8.0 – 8.9 > 9.0

Number of measurements 141 277 224 42 40

Error mean (mmol/L) 0.5099 0.5433 0.2299 0.1952 0.635

Error std. dev. (mmol/L) 0.4982 0.7519 0.5521 0.8748 0.3965

Nova Error Model

Reference BG (mmol/L) <6.9 7.0 – 7.9 >8.0

Number of measurements 67 141 21

Error mean (mmol/L) -0.0134 -0.0823 -0.1905

Error std. dev. (mmol/L) 0.2564 0.2471 0.3463

Roche Error Model

Number of measurements 174 160 10

Error mean (mmol/L) -0.181 -0.4212 -0.27

Error std. dev. (mmol/L) 0.2615 0.2645 0.0949

0 200 400 600 800 1000 1200 1400 1600 1800 0 2 4 6 8 Time (mins) B G (m m o l/ L ) Range (5th - 95th Percentile) Original Recalibrated CGM Trace Original Calibration Points

2.6mmol/L Threshold 0 200 400 600 800 1000 1200 1400 1600 1800 0 2 4 6 8 Time (mins) B G ( m m o l/ L ) Range (5th - 95th Percentile) Original Recalibrated CGM Trace Original Calibration Points

2.6 mmol/L Threshold 0 200 400 600 800 1000 1200 1400 1600 1800 0 2 4 6 8 B G ( m m o l/ L ) Range (5th - 95th Percentile) Original Recalibrated CGM Trace Original Calibration Points

2.6mmol/L Threshold

State of the Trace

Generally, timing Error was dominated by measurement error BUT the state of the trace at the time of calibration played a substantial role in how measurement and timing errors affected hypoglycemia metrics

0 20 40 60 80 100 0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09 0.1

Time Delay (mins)

D

e

n

si

ty

Waikato Time Delay Data Waikato Exponential fit

Christchurch Time Delay Data Christchurch Exponential Fit

Figure 1: Binned time delay data with exponential fit applied

Figure 3: CGM traces showing the effect of Abbott measurement error (top), Nova measurement error (middle), and, Roche measurement error (bottom). The colored band in each plot shows the 5th-95th percentile range in

CGM data over 1000MC simulations.

Figure 4: Example CGM trace with Waikato timing error only

Figure 5: Example CGM trace with Nova Measurement error only

Figure 6: Example CGM trace with Waikato timing and Nova measurement error

Comparing Abbott results to Roche

results, the impact of bias on hypoglycemia metrics was clear.

The positive bias in the Abbott error

caused hypoglycemia to be under reported, while the negative

bias in Roche error

caused hypoglycemia to be over reported.

Abbott measurement error

Nova measurement error

Roche measurement error

Number of events No measurement error Abbott Nova Roche

No Timing Error -1 [-3 0] (-8 0) 0 [0 1] (-3 2) 0 [0 2] (-3 4)

Waikato 0 [0 1] (-2 2) -1 [-2 0] (-8 0) 0 [0 1] (-3 2) 1 [0 2] (-3 4)

Christchurch 0 [0 0] (-2 2) -1 [-2 0] (-8 0) 0 [0 1] (-3 2) 1 [0 2] (-3 4)

Duration (%) No measurement error Abbott Nova Roche

No Timing Error -4.68 [-9.0 -1.0] (-17 0) 0.49 [0.1 1.6] (-0.1 6.7) 4.45 [1.8 10] (0 23)

Waikato 0.21 [0 1.3] (-1.7 4.1) -4.25 [-9.0 -1.0] (-15 0) 1.02 [0.1 3.2] (-0.5 8.7) 5.36 [2.1 11] (0 26)

Christchurch 0.17 [0 0.9] (-1.5 3.6) -4.40 [-8.5 -0.6] (-15 0) 0.84 [0 2.7] (-0.4 8.1) 5.23 [2.2 11] (0 25)

Hyperglycemic Index No measurement error Abbott Nova Roche

No Timing Error -7.64 [-22 0] (-59 0) 2.93 [0.5 8.2] (0 16) 19.4 [4.2 38] (0 70)

Waikato 0.27 [0 3.1] (-3.3 14) -6.84 [-22 -0.3] (-48 0) 3.84 [0.7 12] (-0.1 27) 20.8 [4.1 42] (0 82)

Christchurch 0.18 [0 2.3] (-2.9 11) -7.24 [-21 -0.4] (-50 0) 3.77 [0.60 11] (0 23) 21.3 [4.7 42] (0 80)

Change to hypoglycaemia metrics due to timing and measurment error - Median [25th-75th percentile] (5th-95th percentile)

Number of events 1 [0 4] (0 13)

Duration (%) 1.10 [0 10] (0 29)

Hyperglycemic Index 0.878 [0 17] (0 87) Baseline hypoglycemia in cohort

Baseline hypoglycemia in this cohort and variation in hypoglycemia due to

timing and measurement error 0 4 8 12 16 20 24 1.5 2 2.5 3 3.5 4 4.5 Time (Hours) B G ( m m o l/ L ) Range (5th - 95th Percentile) Baseline CGM trace Baseline calibration BG Hypoglycemia threshold 0 4 8 12 16 20 24 1.5 2 2.5 3 3.5 4 4.5 Time (Hours) B G ( m m o l/ L ) Range (5th - 95th Percentile) Baseline CGM trace Baseline calibration BG Hypoglycemia threshold 0 4 8 12 16 20 24 1.5 2 2.5 3 3.5 4 4.5 Time (hours) B G ( m m o l/ L ) Range (5th - 95th Percentile) Baseline CGM trace Baseline calibration BG Hypoglycemia threshold

Références

Documents relatifs

L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des

The pinhole camera model with fixed intrinsic pa- rameters and corrected radial distortion permits accurate image and camera alignment in various situations: using that model,

These molecular orbital calculations considered sixteen Fe porphyrin complexes and successfully predicted that if the iron atom lies in the porphyrin plane only low (S=O)

At the end of the 5 minute application time it was unable to completely extinguish the fire in the foam water sprinkler test but the fire was small and confined to the shielded

Spatial evaluation of a physically-based distributed erosion model (LISEM). Effects of tillage on runoff and erosion patterns. Soil &amp; Tillage Research. Assessment of initial

[3] O.Osagiede Beyond GDPR Compliance – How IT Audit Can Move from Watchdog to Strategic Partner, isaca.org [4] Regulation (EU) 2016/679 on the protection of natural persons

Abstract—This article presents research on human interactions by using a methodology of gradually revealed images for recognitionI. The idea we measure here it to

We used the unrelated 1000 Genomes CEU samples as a modern reference population sample and em- ployed two complementary methods: (1) a Bayesian approach (ApproxWF) [29] under