| Literature DB >> 36035956 |
Fuli Chen1,2, Shi Zeng1, Aijiao Yi2, Lihua Chen2, Dan Zhou1, Yushan Liu1, Longmei Yao1.
Abstract
Objective: The purpose of this study is to establish Z-scores models of normal fetal ascending aorta diameter and diameter distensibility.Entities:
Keywords: Z-score; aortic diameter distensibility; aortic elastic properties; fetal; prenatal
Year: 2022 PMID: 36035956 PMCID: PMC9403074 DOI: 10.3389/fcvm.2022.858235
Source DB: PubMed Journal: Front Cardiovasc Med ISSN: 2297-055X
FIGURE 1(a) Measurement of the Dmax of the ascending aortic sinotubular junction at the end of systole in the left ventricular outflow tract view. (b) Measurement of the Dmin of the ascending aortic sinotubular junction at the end of diastole. *Caliper.
The results of the repeatability test.
| Parameter | ICC | |
| Intraobserver consistency | Dmax | 0.970 |
| Dmin | 0.930 | |
| Diameter distensibility | 0.976 | |
| Interobserver consistency | Dmax | 0.991 |
| Dmin | 0.991 | |
| Diameter distensibility | 0.931 |
ICC, intraclass correlation coefficient; Dmax, maximum systolic diameter; Dmin, minimum diastolic diameter.
Regression models for the prediction of the mean of Dmax, Dmin, and diameter distensibility based on GA, BPD, and FL.
| Parameter | Model derived from regression analysis |
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| Dmax (mm) | Y = −2.99 + 0.32*GA-2.14*GA2*10–3 | 0.905 | <0.001 |
| Dmin (mm) | Y = −2.41*GA-0.210*GA-3.39*GA3*10–6 | 0.92 | <0.001 |
| Diameter distensibility (100%) | Y = 0.98–0.03*GA + 4.48*GA3*10–6 | 0.796 | <0.001 |
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| Dmax (mm) | Y = −0.30 + 6.33*BPD*10–2 + 7.14*BPD3*10–7 | 0.911 | <0.001 |
| Dmin (mm) | Y = 0.187 + 1.545*BPD*10–2 + 4.283*BPD2*10–4 | 0.924 | <0.001 |
| Diameter distensibility (100%) | Y = 0.8–0.008*BPD + 1.11*BPD3*10–7 | 0.799 | <0.001 |
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| Dmax (mm) | Y = −0.17 + 8.49*FL*10–2 + 1.01*FL2*10–5 | 0.917 | <0.001 |
| Dmin (mm) | Y = −0.11 + 4.67*FL*10–2 + 3.89*FL2*10–4 | 0.929 | <0.001 |
| Diameter distensibility (100%) | Y = 0.374 + 0.013*FL − 4.39*FL2*10–4 + 2.99*FL3*10–6 | 0.801 | <0.001 |
GA, gestational age; BPD, biparietal diameter; FL, femur length; Dmax, maximum systolic diameter; Dmin, minimum diastolic diameter.
Regression models for the prediction of the SD of Dmax, Dmin, and diameter distensibility based on GA, BPD, and FL.
| Parameter | Model derived from regression analysis |
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| Dmax (mm) | Y = 0.026*GA-0.227 | 0.357 | <0.001 |
| Dmin (mm) | Y = 0.027*GA-0.301 | 0.383 | <0.001 |
| Diameter distensibility (%) | Y = 0.140–0.255*GA*10–3 | 0.259 | <0.001 |
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| Dmax (mm) | Y = 7.761*10–3*BPD-0.055 | 0.291 | <0.001 |
| Dmin (mm) | Y = 9.217*BPD*10–3-0.203 | 0.37 | <0.001 |
| Diameter distensibility (%) | Y = 0.131–8.040*BPD*10–3 | 0.219 | <0.001 |
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| Dmax (mm) | Y = 0.011*FL-0.103 | 0.345 | <0.001 |
| Dmin (mm) | Y = 0.011*FL-0.157 | 0.398 | <0.001 |
| Diameter distensibility (%) | Y = 0.122–9.870*FL*10–4 | 0.249 | <0.001 |
SD, standard deviation; GA, gestational age; BPD, biparietal diameter; FL, femur length; Dmax, maximum systolic diameter; Dmin, minimum diastolic diameter.
FIGURE 2P-P Plot of residuals of Dmax, Dmin, and DD (Diameter Distensibility) based on gestational age.
FIGURE 3P-P Plot of Z-scores of Dmax, Dmin, and DD (Diameter Distensibility) based on gestational age.
FIGURE 4Scatter plot of Dmax, Dmin, and DD (Diameter Distensibility) based on gestational age (n = 490), with the 5th, 50th, and 95th percentiles superimposed.
FIGURE 5Scatter plot of Z-score distribution of Dmax, Dmin, and DD (Diameter Distensibility) based on gestational age (n = 490), with tram lines at 1.96 and −1.96.