| Literature DB >> 34503455 |
Young-Eun Jang1, Sang-Hwan Ji1, Ji-Hyun Lee1, Eun-Hee Kim1, Jin-Tae Kim1, Hee-Soo Kim2.
Abstract
BACKGROUND: Continuous infusion of propofol has been used to achieve sedation in children. However, the relationship between the effect-site concentration (Ce) of propofol and sedation scale has not been previously examined. The objective of this study was to investigate the relationship between the Ce of propofol and the University of Michigan Sedation Scale (UMSS) score in children with population pharmacodynamic modeling.Entities:
Keywords: Anesthesia; Anesthetics; Pharmacodynamics; Pharmacokinetics; Sedation
Mesh:
Substances:
Year: 2021 PMID: 34503455 PMCID: PMC8427954 DOI: 10.1186/s12871-021-01446-y
Source DB: PubMed Journal: BMC Anesthesiol ISSN: 1471-2253 Impact factor: 2.217
University of Michigan Sedation Scale
| 0 | Awake and alert |
| 1 | Minimally sedated: tired/sleepy, appropriate response to verbal conversation and/or sound |
| 2 | Moderately sedated: somnolent/sleeping, easily aroused with light tactile stimulation or a simple verbal command |
| 3 | Deeply sedated: deep sleep, arousable only with significant physical stimulation |
| 4 | Unarousable |
Demographics and characteristics of the patients (n = 30)
| Clinical variables | Values |
|---|---|
| Sex (M/F) | 16/14 |
| Age (years) | 4.8 (0.95) |
| Height (cm) | 109.6 (9.4) |
| Weight (kg) | 19.2 (4.8) |
| Surgery | |
| Otolaryngeal surgery | 19 |
| Orthopedic surgery | 3 |
| Plastic surgery | 2 |
| Urologic surgery | 3 |
Values are expressed as number or mean (standard deviation)
Fig. 1UMSS score vs C of propofol. This figure shows a scattered plot of observation of the University of Michigan Sedation Scale (UMSS) score versus effect-site concentration (C) of propofol
Parameter estimates of the population pharmacodynamics model for C of propofol and UMSS score (n = 30)
| Parameter | Estimate, (RSE, %), [95% CI] | Median (2.5–97.5%) of bootstrap replicates (μg/mL) |
|---|---|---|
| 1.84 (8.3) [1.54–2.14] | 1.85 (1.67–2.04) | |
| 2.64 (8.6) [2.20–3.08] | 2.66 (2.40–2.97) | |
| 3.98 (4.1) [3.66–4.30] | 4.00 (3.79–4.19) | |
| 4.78 (2.7) [4.53–5.03] | 4.81 (4.64–4.96) | |
| γ | 5.76 (15.6) [4.00–7.52] | 5.78 (4.89–7.32) |
Parameter estimates were obtained via the Laplace method using NONMEM® 7.4.4 (ICON Development Solutions, Dublin, Ireland). Inter-individual random variability was not assumed. Bootstrap analysis was repeated 1000 times. C Effect-site concentration, UMSS University of Michigan Sedation Scale, C Effect-site concentration of propofol with 50% probability of UMSS score equal to or greater than n, RSE Relative standard error
Fig. 2Estimation of probabilities of UMSS score. 2A depicts the estimation of the probability that the University of Michigan Sedation Scale (UMSS) score is n or more (n = 1, 2, 3, 4) according to the effect-site concentration (C) of propofol. Probabilities were calculated for C with a pharmacodynamic model using the Laplace method. 2B shows the probability for each specific UMSS score according to C of propofol. Detailed calculation methods are presented in the methods section. The probabilities for UMSS scores = 1, 2, and 3 show a single peak, and the probability of UMSS score = 4 shows a gradual increase as the C of propofol increases. C, the steady-state effect-site concentration of propofol with a 50% probability of UMSS score being equal to or greater than n
Predicted UMSS scores according to change in the C of propofol via Kim and Choi’s model
| UMSS score | |
|---|---|
| 0 | |
| 1 | 1.9 ≤ |
| 2 | 2.7 ≤ |
| 3 | 4.0 ≤ |
| 4 |
Predicted UMSS scores were determined as the score with the highest probability at the given Ce
UMSS University of Michigan Sedation Scale, C Effect-site concentration
Fig. 3Observed vs predicted distribution of UMSS. The proportions of each observed and predicted University of Michigan Sedation Scale (UMSS) score according to the range of the effect-site concentration (C) of propofol are shown. 3A is for observed and 3B is for predicted UMSS score. The predicted UMSS score was determined as the score with the highest probability for a given C of propofol. Each section of C is set such that the values rounded from the first decimal place are included in the same section
Fig. 4Comparison of predicted C of propofol between models. Bland-Altman plots showing the agreement between the estimation of C of propofol by the Kim and Choi’s model, and C of propofol by the Kataria model (4A) and by the Paedfusor model (4B). The differences were obtained by subtracting predictions by the Kataria model or the Paedfusor model from predictions by the Kim and Choi’s model. Lines for 95% limits of agreements were drawn