| Literature DB >> 28191205 |
Erin M Nesbitt-Hawes1, Emma Tetstall2, Kiera Gee3, Alec W Welsh4.
Abstract
Introduction: Fetal abdominal circumference (AC) is utilised in calculations for the estimation of fetal weight (EFW) and has been proposed as a method of monitoring diabetic pregnancies. We evaluated true ultrasound accuracy by comparing fetal AC biometry with neonatal anthropometry and compared this with standard ultrasound estimations of fetal weight.Entities:
Keywords: anthropometry; biometry; perinatal; ultrasonography
Year: 2015 PMID: 28191205 PMCID: PMC5024923 DOI: 10.1002/j.2205-0140.2014.tb00083.x
Source DB: PubMed Journal: Australas J Ultrasound Med ISSN: 1836-6864
Figure 1AC measurement including the fetal spine, stomach and umbilical vein.
Ultrasonic fetal biometric formulae for estimating fetal weight.
| Formula | Year | Regression equation |
|---|---|---|
| Hadlock 1 | 1985 | Log10EFW = 1.3596 − 0.00386 AC × FL + 0.0064 HC + 0.00061 BPD × AC + 0.0424 AC ൻ 0.174 FL |
| Hadlock 2 | 1985 | Log10EFW = 1.304 + 0.05281 AC + 0.1938 FL − 0.004 AC × FL |
| Hadlock 3 | 1985 | Log10EFW = 1.335 − 0.0034 AC × FL + 0.0316 BPD + 0.0457 AC + 0.1623 FL |
| Hadlock 4 | 1985 | Log10EFW = 1.325 − 0.00326 AC × FL + 0.0107 HC + 0.0438 AC + 0.158 FL |
| Hadlock 5 | 1984 | Log10EFW = 1.5662 − 0.0108 HC + 0.0468 AC + 0.171 FL + 0.00034 HC2 − 0.003685 AC × FL |
| Hadlock 6 | 1984 | LogeEFW = 2.695 + 0.253 AC − 0.00275 AC2 |
| Hadlock 7 | 1984 | Log10EFW = 1.1134 + 0.05845 AC − 0.000604 AC2 − 0.007365 BPD2 + 0.000595 BPD × AC + 0.1694 BPD |
| Hadlock 8 | 1984 | Log10EFW = 1.182 + 0.0273 HC + 0.07057 AC − 0.00063 AC2 − 0.0002184 HC × AC |
| Merz | 1988 | EFW = −3200.40479 + 157.07186 AC + 15.90391 BPD2 |
| Warsof 1 | 1977 | Log10EFW = −1.599 + 0.144 BPD + 0.032 AC − 0.111(BPD2 × AC)/1000 |
| Warsof 2 | 1977 | Log10EFW = −1.8367 + 0.092 AC − 0.000019 AC3 |
| Shephard | 1982 | Log10EFW = −1.7492 + 0.166 BPD + 0.046 AC − 2.646(AC × BPD)/1000 |
| Campbell | 1975 | LogeEFW = −4.564 + 0.282 AC − 0.00331 AC2 |
| Higginbottom | 1975 | EFW = 0.0816 AC3 |
| Jordaan 1 | 1983 | Log10EFW = 0.6328 + 0.1881 AC − 0.0043 AC2 + 0.000036239 AC3 |
| Jordaan 2 | 1983 | Log10EFW = −1.1683 + 0.0377 AC + 0.0950 BPD − 0.0015 BPD × AC |
| Jordaan 3 | 1983 | Log10EFW = 0.9119 + 0.0488 HC + 0.0824 AC − 0.001599 HC × AC |
| Jordaan 4 | 1983 | Log10EFW = 2.3231 + 0.02904 AC + 0.0079 HC − 0.0058 BPD |
| Woo 1 | 1985 | Log10EFW = 0.59 + 0.08 AC + 0.28 FL − 0.00716 AC × FL |
| Woo 2 | 1985 | Log10EFW = 1.63 + 0.16 BPD + 0.00111 AC2 − 0.0000859 BPD AC2 |
| Woo 3 | 1985 | Log10EFW = 1.54 + 0.15 BPD + 0.00111 AC2 − 0.0000764 BPD × AC2 + 0.05 FL − 0.000992 FL × AC |
| Vintzelios | 1987 | Log10EFW = 1.879 + 0.084 BPD + 0.026 AC |
| Hsieh 1 | 1987 | Log10EFW = 2.1315 + 0.0056541 AC × BPD − 0.00015515 BPD AC2 + 0.000019782 AC3 + 0.052594 |
| Hsieh 2 | 1987 | Log10EFW = 2.7193 + 0.0094962 AC × BPD − 0.1432 FL − 0.00076742 AC × BPD2 + 0.001745 FL × BPD2 |
| Shinozuka | 1987 | Log10EFW = 0.23966 AC2 × FL + 1.6230 BPD3 |
| Ott | 1986 | Log10EFW = −2.0661 + 0.04355 HC + 0.05394 AC − 0.0008582 HC × AC + 1.2594 FL/AC |
| Combs | 1993 | EFW = 0.23718 AC2 × FL + 0.03312 HC3 |
Demographic data.
| Participants (n = 52) | |
|---|---|
| Age (y) | 32 (26–38) |
| Parity | 1 (0–2) |
| Gestation (weeks) | 39.5 (38.2–40.6) |
| Height (cm) | 163 (155–171) |
| Weight (kg) | 65 (51–79) |
| BMI (kg/m2) | 24 (19–29) |
| Gestational diabetes | 9 (17%) |
Figure 2Percentage accuracy and standard deviation of each of 27 EFW formulae compared with AC and HC measurements.
Percentage differences of EFW formulae vs. actual birth weight.
| Formula | Percentage difference | Regression | T‐test | ||
|---|---|---|---|---|---|
| Mean SD | Min‐Max | R |
| ||
| 1 | Hadlock 1 | 7.6 6.3 | 0.0–31.4 | .802 | .011∗ |
| 2 | Hadlock 2 | 7.9 6.5 | 0.0–24.7 | .764 | .192 |
| 3 | Hadlock 3 | 7.2 6.1 | 0.1–30.7 | .798 | .141 |
| 4 | Hadlock 4 | 8.3 6.7 | 0.0–29.0 | .793 | .001∗ |
| 5 | Hadlock 5 | 9.2 7.2 | 0.4–31.5 | .789 | < .001∗ |
| 6 | Hadlock 6 | 7.7 6.3 | 0.2–24.8 | .745 | .597 |
| 7 | Hadlock 7 | 7.2 6.1 | 0.7–36.0 | .782 | .630 |
| 8 | Hadlock 8 | 9.0 7.2 | 0.1–32.9 | .767 | < .001∗ |
| 9 | Merz | 7.0 5.7 | 0.0–27.0 | .785 | .049∗ |
| 10 | Warsof 1 | 9.5 8.5 | 0.2–48.7 | .779 | < .001∗ |
| 11 | Warsof 2 | 7.8 5.9 | 0.1–20.0 | .729 | .216 |
| 12 | Shephard | 7.6 7.0 | 0.3–42.0 | .779 | .234 |
| 13 | Campbell | 8.3 6.7 | 0.1–27.1 | .741 | .013∗ |
| 14 | Higginbottom | 9.4 8.4 | 0.2–30.5 | .741 | .536 |
| 15 | Jordaan 1 | 13.8 9.4 | 0.0–39.4 | .746 | < .001∗ |
| 16 | Jordaan 2 | 7.4 6.2 | 0.2–34.8 | .778 | .477 |
| 17 | Jordaan 3 | 8.7 6.4 | 0.9–24.6 | .683 | .349 |
| 18 | Jordaan 4 | 8.1 6.7 | 0.0–26.7 | .757 | .808 |
| 19 | Woo 1 | 12.3 7.1 | 0.7–27.2 | .755 | < .001∗ |
| 20 | Woo 2 | 13.8 9.7 | 1.1–53.2 | .786 | < .001∗ |
| 21 | Woo 3 | 7.6 6.9 | 0.1–40.2 | .795 | .007∗ |
| 22 | Vintzelios | 8.9 7.4 | 0.2–36.0 | .770 | .003∗ |
| 23 | Hsieh 1 | 7.7 7.0 | 0.0–40.4 | .788 | .292 |
| 24 | Hsieh 2 | 7.4 7.3 | 0.2–43.9 | .795 | .074 |
| 25 | Shinozuka | 7.1 6.4 | 0.3–36.4 | .813 | .004∗ |
| 26 | Ott | 8.3 6.6 | 0.3–30.4 | .796 | < .001∗ |
| 27 | Combs | 9.7 7.4 | 0.3–34.2 | .795 | < .001∗ |
Figure 3Bland‐Altman plot.