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Erschienen in: BMC Pediatrics 1/2019

Open Access 01.12.2019 | Research article

Birth weight charts for a Chinese population: an observational study of routine newborn weight data from Chongqing

verfasst von: Xue Zhao, Yinyin Xia, Hua Zhang, Philip N. Baker, Tom Norris

Erschienen in: BMC Pediatrics | Ausgabe 1/2019

Abstract

Background

To construct birth weight charts for the Chongqing municipality, China and to identify whether differences in birth weight exist across urban/rural populations, thereby warranting separate charts.

Methods

Secondary analysis of routinely collected data from 338,454 live infants between 2014 and 2017 in Chongqing municipality. Sex-specific birth weight-for-gestational age centiles were constructed by the lambda-mu-sigma method via the GAMLSS R-based package. This method remodels the skewed birth weight distribution to estimate a normal distribution, allowing any birth weight centile to be generated. A separate set of centiles were created, accounting for urban/rural differences in birth weight.

Results

The centiles performed well across all gestational ages. For example, 2.37% (n = 4176) of males and 2.26% (n = 3656) of females were classified as below the 2nd centile (expected percentage = 2.28%), 49.75% of males (n = 87,756) and 50.73% of females (n = 82,203) were classified as below the 50th centile (expected proportion = 50%) and 97.52% of males (n = 172,021) and 97.48% of females (n = 157,967) were classified as below the 98th centile (expected proportion = 97.72%). The overall estimated centiles of birth weight for rural infants were higher than the centiles for urban infants at the earlier gestational ages (< 37 gestational weeks). However, this trend was reversed in infants born at term.

Conclusion

We have constructed a readily utilizable set of birth weight references from a large representative sample of births in Chongqing. The method used to construct the references allows for the calculation of the exact centile for any infant delivered between 28 and 42 completed weeks, which was not possible with previous charts.
Hinweise
Xue Zhao and Yinyin Xia contributed equally to this work.

Supplementary information

Supplementary information accompanies this paper at https://​doi.​org/​10.​1186/​s12887-019-1816-9.

Publisher’s Note

Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.
Abkürzungen
BCCG distribution
Box-Cox Cole and Green distribution
BCPE
Box-Cox power exponential
BCT
Box-Cox T
BIC
Bayesian Information Criterion
CNPBDSS
Chongqing National Population-Based Birth Defects Surveillance System
GDP
Gross-Domestic Product
IQR
interquartile range
IUGR
intrauterine growth restriction
LGA
large-for-gestational age
LMP
last menstrual period
NCMS
New Cooperative Medical Scheme
NMR
neonatal mortality rates
NPBDSS
The National Population-Based Birth Defects Surveillance System
SGA
small-for-gestational age

Background

Birth weight is a key measure of infant health, providing an indication of prenatal wellbeing, risk of postnatal complications and survival [1]. The identification of infants who may have experienced intrauterine growth restriction (IUGR) and are thus at an increased risk of adverse neonatal outcomes is a central component of neonatal surveillance. An informative parameter is birth weight adjusted for gestational age. Centile reference charts of smoothed birth weight curves across gestational period are routinely used in clinical practice. Infants with birth weights which fall in the extremes of the centile distribution (e.g. <10th centile or > 90th centile) are subject to increased monitoring in the hope of identifying those who may be at risk of complications. Infants whose birth weight for gestational age falls below the 10th centile of the reference population are classified as small-for-gestational age (SGA), with this phenotype conferring an increased risk of various adverse neonatal (e.g. hypoglycaemia and hypothermia [24]) and longer-term outcomes (e.g. hypertension, insulin resistance and obesity [5]).
An important consideration in the use of the reference charts is the population on which the charts were constructed. For example, ethnicity, period of data collection (secular changes), socioeconomic status and whether the sample adhered to a set of strict inclusion criteria (e.g. the WHO standard [6]) should all be considered. Several birth weight references have been produced in China [7, 8], however, limitations with the study design and/or the sample used have meant that no consensus has been reached regarding which reference should be adopted for clinical practice. Large socioeconomic disparities across different provinces within China make it inappropriate to use a common reference. These disparities lead to differences in morbidity and mortality in different areas. Accordingly, there is justification for the development of a set of birth weight references for different areas. Chongqing is a municipality in southwest China with a population in excess of 30 million [9] and annual births of approximate 350,000. A randomised controlled trial at The First Affiliated Hospital-Chongqing Medical University [10] was recently undertaken; the aims included the investigation of the effect of a nutritional intervention administered during gestation on a range of pregnancy outcomes (e.g. SGA, preterm birth and preeclampsia). When pregnancy outcomes were determined, a particularly low rate of SGA (≈ 2%) was identified, and it became apparent that the birth weight charts in routine clinical use were outdated and did not pertain to the Chongqing population. In light of this and given the specific demographic profile of Chongqing, we believe that a birth weight chart specific to Chongqing is required. Therefore, the aim of this study was to produce a new set of birth weight references, specific to Chongqing. We also sought to identify whether important differences exist in the birth weight distributions of those born in the central urban and non-urban districts and whether this necessitated the construction of separate charts.

Methods

Data source

Data were extracted from the Chongqing National Population-Based Birth Defects Surveillance System (CNPBDSS). The CNPBDSS is a subset of the National Population-Based Birth Defects Surveillance System (NPBDSS) which was established in 2006 by the Ministry of Health, China to record all livebirths, fetal deaths and stillbirths. The system covers 64 counties and districts under the central government. Further details have been described elsewhere [11, 12]. Gestational age was calculated using the date of the woman’s last menstrual period (LMP). If they could not remember the date of LMP, gestational age was calculated according to ultrasound examination at 12 gestational weeks. Birthweight was measured within 1 hour after birth by a professional midwife. Data were extracted for all singleton births delivered in 62 hospitals in the Chongqing municipality from 1st January, 2014 to 30th September, 2017. The hospitals included were obtained via cluster sampling at the administrative area level. Within the ‘Urban developed economic circle’, six hospitals were selected. For the other three administrative areas (‘Newly developed urban area’, ‘North-eastern ecological conservation area’ and the ‘South-eastern environment protection area’), two hospitals were selected from each district within the area, resulting in 22 hospitals from the ‘Newly developed urban area’, 22 from the ‘North-eastern ecological conservation area’ and 12 hospitals from the ‘South-eastern environment protection area’. For each year between 2014 and 2017, two hospitals were selected from each district, of which one was an urban hospital and the other was a rural hospital. The data from urban hospitals were collected through the whole course of data collection. As there are over 100 rural hospitals in each district, rural hospitals were re-selected randomly year by year, without resampling, to reduce selection bias.

Patient and public involvement

We collected the data of 348,454 single births from 62 hospitals in Chongqing. Informed consent for use of the data was obtained when the Birth Defects Register Forms were collected [11, 12].

Data analysis

Centile estimation

Analyses were restricted to live-born infants born between 28+ 0 and 42+ 6 weeks gestational age. Infants were not included if sex or birthweight was not recorded or undefined, or if the birthweight was considered as an outlier. An outlier birthweight was defined as being greater than four standard deviations from the median birthweight for their gestational age and sex.
An a priori decision was taken to use the LMS (Lambda, mu, sigma) method to calculate the new birth weight centiles [13], thus assuming birth weight has a Box-Cox Cole and Green distribution (BCCG).
The LMS method was implemented using the GAMLSS package in R version 3.2.3, as suggested by the World Health Organisation [14]. This approach converts the skewed distribution of birth weights to an appropriate Normal distribution by estimating and implementing the L (Box-Cox power), M (median) and S (coefficient of variation) parameters. In an effort to identify the optimum number of effective degrees of freedom (edf) for the penalised spline models needed to acquire the smoothed L, M and S curves (over gestational age), the automated ‘pb’ function was implemented, with gestational age on the raw scale (weeks). The ‘pb’ function automatically selects the edf which results in the best-fitting model, as determined, in this analysis, by the lowest value for the Bayesian Information Criterion (BIC). Accordingly, the resulted edf for the L, M and S parameters were 2.00, 8.52 and 5.93, respectively, for males and 3.57, 9.72 and 6.18 for females. Residual diagnostics (via checking de-trended Q-Q plot (‘worm plots’) parameters and the normality of residuals) were performed and suggested that the BCCG distribution provided a suitable fit to the data.
The smoothed values of L, M and S were then applied to transform the observed distribution of birthweight to an accepted Normal distribution. Using these LMS values, any birth weight centile could be outputted at any gestational age via the formula:
$$ y=M{\left[1+ LS{z}_{\alpha}\right]}^{\frac{1}{L}} $$
where za is the normal equivalent deviate corresponding to a given centile [13]. LMS values were exported from R and the final centile charts were plotted using StataIC version 14.
Post creating the centiles, we defined the percentage of births below the set of standard centile thresholds, both overall and by gestational age group: < 32 weeks (Very Preterm, VPT); 32–36 weeks (Late and Moderate Preterm, LMPT) and > 36 weeks (Term). For example, if the derived centiles calculate accurately, 10% of birthweights should fall below the 10th centile.
The decision to use the BCCG (LMS) distribution was motivated by a desire to be able to use the resulting charts to produce an exact centile or z-score for a given infant, which is not straightforward with other distributions (e.g. Box-Cox power exponential (BCPE) or Box-Cox T (BCT). However, as a sensitivity analysis, we utilised the ‘lms’ function in R which fits a number of distributions to the response variable (birth weight), in order to find the optimal distribution (lowest maximum likelihood). It was observed that the Box-Cox T distribution (BCT) provided the best fit to the data and we have reported the proportions of infants below the same set of centiles, as well as the weekly birth weights at these centiles, in the supplementary material.
In order to determine whether the distribution of birth weight was different in infants born to mothers who delivered in hospitals within the Urban developed economic circle (urban) compared to infants born to mothers who delivered outside of this area (i.e. in the Newly developed urban area, North-eastern ecological conservation area and the South-eastern environment protection area (rural), we repeated the above steps after incorporating a covariate for urbanicity, which resulted in the production of area-specific LMS parameters and birth weight centiles.

Comparison to Chinese ‘national reference’

We sought to compare the proposed centiles to those of the ‘national population-based references’ of Dai et al. (2014). Particularly, we calculated the absolute (gram) and percentage ((Dai et al. centile value - proposed centile value)/proposed centile value) *100) differences between the birth weight values at the 10th, 50th and 90th centiles of our charts to those of the Dai et al. charts. This was performed at 28–42 completed weeks of gestation because this was the period of overlap between the two charts.

Results

A total of 339,239 singleton births occurred in the 62 hospitals sampled from the Chongqing municipality between 1st January, 2014 and 30th September, 2017. Of those, 785 singletons were excluded from analysis due to: an implausible birthweight (n = 452) or being born outside of 28–42 completed weeks (n = 333), leaving a total of 338,454 birth weights included in the analysis. The median birth weight of the sample was 3280 g (interquartile range (IQR): 3000; 3550), with a median gestation of 39 completed weeks (IQR: 38; 40).

Creation of centiles

The LMS parameters were calculated (Additional file 1: Table S1) which allow estimation of any specified centile using the formula. Estimated centile charts are presented for males (Fig. 1-left panel) and females (Fig. 1-right panel) demonstrating the 0.4th, 2nd, 9th, 25th, 50th, 75th, 91st, 98th and 99.6th centiles. Table 1 shows the performance of the centiles in the 338,454 infants who were implemented to construct the charts, stratified by sex and gestational age. In both males and females, the new centiles performed adequately, with a similar portion of infants classified below each centile as to what would be expected. For example, looking at the 2nd centile, the new centiles classified 2.37% of males and 2.26% of females as below the 2nd centile (expected percentage = 2.28%). For the 98th centile, the new centiles classified 2.48% of males and 2.52% of females as above the 98th centile (expected percentage = 2.28%). The mew centiles generally performed better at term gestational ages. Additional file 1: Table S2 shows the proportions below the respective centiles when a BCT distribution was used for centile fitting. Whilst these centiles resulted in an observed proportion was closer to the expected proportion than that observed for the BCCG distribution, the differences were small.
Table 1
Expected and observed percentage (n) below selected centiles for validation of the birthweight mathematical model at very preterm, late-moderate preterm, term and all gestational ages
 
Very preterm (< 32 weeks)
Late-moderate preterm (32–36 weeks)
Term (> 36 weeks)
All gestational ages (28–42 weeks)
Expecteda
Observed % (n): males (n = 852)
Observed % (n): females (n = 687)
Observed % (n): both sexes (n = 1539)
Observed % (n): males (n = 11,037)
Observed % (n): females (n = 9040)
Observed % (n): both sexes (n = 20,077)
Observed % (n): males (n = 164,513)
Observed % (n): females (n = 152,325)
Observed % (n): both sexes (n = 316,838)
Observed % (n): males (n = 176,402)
Observed % (n): females (n = 162,052)
Observed % (n): both sexes (n = 338,454)
Below 0.4th (0.38%)
0.35
0.58
0.45
0.72
0.73
0.73
0.52
0.56
0.54
0.54
0.57
0.55
Below 2nd (2.28%)
2.35
2.62
2.47
2.84
2.54
2.71
2.34
2.24
2.29
2.37
2.26
2.31
Below 9th (9.13%)
8.22
8.88
8.51
8.82
8.48
8.67
8.06
8.35
8.20
8.11
8.36
8.23
Below 25th (25.24%)
23.12
21.69
22.48
23.90
23.05
23.52
25.19
24.47
24.84
25.10
24.37
24.75
Below 50th (50%)
48.94
49.78
49.32
50.02
50.61
50.29
49.73
50.74
50.22
49.75
50.73
50.22
Below 75th (74.76%)
78.17
78.17
78.17
76.27
76.68
76.46
75.67
75.40
75.54
75.72
75.48
75.61
Below 91st (90.87%)
93.08
92.43
92.79
92.15
91.45
91.84
90.90
91.11
91.00
90.99
91.13
91.06
Below 98th (97.72%)
97.18
97.53
97.34
97.44
97.16
97.32
97.52
97.50
97.51
97.52
97.48
97.50
Below 99.6th (99.62%)
98.94
99.27
99.09
99.24
99.12
99.18
99.46
99.49
99.47
99.44
99.46
99.45
aCentiles and expected percentages based on 0.67 standard deviation score spacing between centile [15]
Weekly sex-specific birth weights at the 10th (representing small-for-gestational age (SGA)), 50th and 90th (representing large-for-gestational age (LGA)) centiles are presented in Additional file 1: Table S3. Additional file 1: Table S4 presents the sex-specific birth weights at the 10th, 50th and 90th centiles fitted using a BCT distribution. The differences between the distributions were small. For example, male birth weight at 28 weeks at the 10th, 50th and 90th centiles, assuming a BCCG distribution, were 959 g, 1214 g and 1445 g respectively, whereas assuming a BCT distribution they were 1002 g, 1221 g and 1430 g respectively. A similar sized difference in the estimated weights at these centiles was observed for females and across the range of gestational ages.

Rural urban differences

Urban births accounted for 39.47% (n = 133,596) of the total sample. Urban and rural sex-specific centiles are shown in Fig. 2. For both males and females, estimated centiles were lower for urban infants at preterm gestational ages (Table 2). For example, at the 28th week the 10th, 50th and 90th centiles for urban males represented birth weights of 919 g, 1191 g and 1421 g respectively, whilst the equivalent centiles for rural infants were 1172 g, 1402 g and 1650 g respectively. At term, the birth weight distributions shifted, such that centiles for urban infants were greater than the equivalent centiles for rural infants (Table 2). For example, at the 40th week the 10th, 50th and 90th centiles for urban males were 3051 g, 3502 g and 3994 g respectively, whereas the equivalent centiles for rural infants were 2968 g, 3447 g and 3958 g respectively.
Table 2
Weekly birth weights (g) at the 10th, 50th and 90th centiles: urban vs rural
 
Males
Females
Gestation (complete weeks)
Urban
Rural
Urban
Rural
Weight (g) at 10th centile
Weight (g) at 50th centile
Weight (g) at 90th centile
Weight (g) at 10th centile
Weight (g) at 50th centile
Weight (g) at 90th centile
Weight (g) at 10th centile
Weight (g) at 50th centile
Weight (g) at 90th centile
Weight (g) at 10th centile
Weight (g) at 50th centile
Weight (g) at 90th centile
28 + 0–28 + 6
919
1191
1421
1172
1402
1650
847
1120
1363
1089
1343
1619
29 + 0–29 + 6
1034
1341
1605
1271
1530
1808
943
1238
1506
1164
1438
1735
30 + 0–30 + 6
1157
1497
1796
1373
1663
1974
1060
1384
1684
1259
1560
1887
31 + 0–31 + 6
1288
1664
2002
1485
1809
2157
1193
1552
1891
1370
1705
2069
32 + 0–32 + 6
1436
1848
2226
1608
1971
2360
1341
1740
2123
1498
1869
2273
33 + 0–33 + 6
1605
2051
2470
1752
2152
2579
1511
1947
2375
1639
2052
2501
34 + 0–34 + 6
1799
2271
2726
1915
2349
2812
1699
2168
2638
1800
2250
2740
35 + 0–35 + 6
2019
2507
2989
2102
2563
3054
1904
2393
2891
1979
2451
2965
36 + 0–36 + 6
2270
2763
3261
2321
2797
3303
2137
2626
3133
2179
2660
3181
37 + 0–37 + 6
2549
3034
3536
2565
3045
3555
2420
2897
3399
2432
2908
3423
38 + 0–38 + 6
2792
3265
3763
2777
3254
3761
2691
3149
3636
2668
3136
3640
39 + 0–39 + 6
2952
3408
3896
2897
3375
3883
2843
3285
3761
2791
3248
3740
40 + 0–40 + 6
3051
3502
3994
2968
3447
3958
2940
3380
3859
2859
3321
3821
41 + 0–41 + 6
3132
3581
4078
3014
3504
4029
3022
3466
3956
2909
3383
3898
42 + 0–42 + 6
3193
3641
4147
3044
3542
4079
3075
3518
4014
2930
3411
3936

Comparison to Chinese ‘national reference’

A consistent pattern was observed for both sexes when comparing the birth weights at the 10th and 50th centiles. This was characterised by higher birth weights at the 10th and 50th centiles of the proposed charts at 28 and 29 weeks, which lower birth weights between 30 and 37 weeks and finally, higher birth weights from 38 weeks onwards. A comparison of the respective 90th centiles revealed that the proposed centiles estimated lower birth weights from 28 to 37 weeks, with higher birth weights thereafter (Additional file 1: Table S5).

Discussion

We have used routinely collected birth data to produce a contemporary set of birth weight centiles for Chongqing. Chongqing is a major municipality in China with an approximate population of 30 million and 350,000 births per year. These centiles, constructed using all singleton births occurring between 2014 and 2017, supply a contemporary and representative reference with which to more accurately identify newborns with suspected intrauterine growth restriction (IUGR). Newborns with suspected IUGR may benefit from carefully monitoring in the period subsequently following birth for conditions such as hypoglycaemia.
The centiles were produced using the LMS method [13]. Using these values, it is possible to generate the z-score and exact centile for any infant delivered between 28 and 42 completed weeks. Recently, ‘national population-based, gestational age-specific’ birth weight centiles have been produced in China [12], but the method employed does not allow for the subsequent generation of an individual’s z-score relative to the chart. Rather, weekly birth weights for a given centile were published and thus it was only possible to determine whether or not an infant was below a particular centile, without being able to quantify how far below the centile they are. The L, M and S parameters employed in our study greatly increase the application of the charts and provide a greater indication of the severity of any abnormal fetal growth.
We observed marked differences in the birth weight distribution of infants whose mothers delivered in ‘urban’ vs ‘rural’ areas. Specifically, in the preterm period (< 37 weeks) we observed markedly higher birth weights for a given centile in infants born in rural areas compared to urban areas. This pattern was reversed in term births, such that ‘urban’ infants had higher birth weights at equivalent centiles. The authors conclude that access to better antenatal care may explain this observation. We speculate that the main contributor to the differences between the two groups at the earlier gestational ages is due to selection bias created via the improved antenatal care experienced by those delivering in hospitals within the central Chongqing municipality. For example, an infant born at 28 weeks who is delivered in a hospital within the central Chongqing municipality with access to more advanced healthcare facilities, has an increased likelihood of survival than the same baby born in a rural area. As centiles are based on live births, this would permit this lower birth weight to contribute to the urban centiles, whereas only the heavier (and thus more likely to survive) rural babies contribute to the rural centiles, thus shifting the birth weight distribution upwards at these earlier gestational ages. We hypothesise that some of the urban-rural variation could also be the result of differences in the proportion of pregnancies dated via ultrasonography. It has been shown that birth weights derived from ultrasound dated pregnancies have a higher population mean and their curves show less flattening at term than birth weights from pregnancies dated using LMP [16]. In addition to differences in antenatal care received between urban vs. rural women, a reduced income and education in rural women may also result in malnutrition, particularly anaemia [17], which may lead to intrapartum complications and thus an increased perinatal mortality rate in this group.
Cost is considered the main obstacle to the uptake of maternal care, particularly for poor rural households. Since the economic reforms introduced in the 1980s, which saw central government decentralise fiscal responsibility to local government and a concomitant decline in central government transfers into the health sector [1821], health insurance coverage has decreased. The government has since responded to these concerns and in 1995 passed a law (Law on Maternal and Infant Health Care) which guarantees a woman’s right to deliver in hospital. Further programs, e.g. the National Programme to Reduce Maternal Mortality and Eliminate Neonatal Tetanus and the New Cooperative Medical Scheme (NCMS) have also been implemented since the year 2000, with the former aiming to improve infrastructure and staff training in lower-level hospitals and provide subsidies to encourage hospital deliveries, whilst the latter provides further reimbursement for maternity care. The evidence regarding whether these initiatives have reduced the inequalities in access to maternal and obstetric care is inconsistent [22, 23].
At term, the direction of the urban – rural birth weight difference was reversed. We speculate that this is likely the result of better nutritional status of women in urban areas which may have resulted in increased birth weight.

Limitations

Due to the low number of births in our cohort that occurred in the earlier gestational weeks (24–27 weeks; n = 112), we did not have enough data to estimate reliable centiles at these gestational weeks. As such, in those periods where there were less data, the performance of the centiles was poor. Despite the charts constructed assuming a BCT distribution (which additionally accounts for kurtosis in the distribution) resulting in improved performance at the earlier weeks, the differences were generally small. Besides, antenatal characteristics of the mother are not known.
We classified women as either ‘urban’ or ‘rural’ based on whether they delivered in the Urban developed economic circle, as we did not have information on home address. Whilst this provides an indication of the likely level of antenatal care received, we were unable to determine whether women were residing in the same areas that they delivered. It was therefore not possible to determine the possible socioeconomic and environmental exposures experienced by the women, which may have led to the observed differences in the birth weight distributions.

Conclusions

We have constructed a readily utilizable set of birth weight references from a large representative sample of births in Chongqing. Unlike former charts, we have utilised a method which allows for calculation of the exact birth weight centile for any infant delivered between 28 and 42 completed weeks. Specifically, the L, M and S parameters published here can be easily employed (using the formula provided) to provide a greater indication of the severity of abnormal fetal growth.

Supplementary information

Supplementary information accompanies this paper at https://​doi.​org/​10.​1186/​s12887-019-1816-9.

Acknowledgements

We are deeply indebted to a number of people involved in our project. Without their encouragement and assistance this thesis would not have been completed. In addition, I deeply appreciate the funding of the National Natural Science Foundation of China (project numbers 81571453, 81771607), the 111 Project and the China State Scholarship Fund.
This study used data from the Chongqing National Population-Based Birth Defects Surveillance System. The patients whose data were included gave informed consents and agreed to the usage of their data for research.
Not applicable.

Competing interests

The authors declare that they have no competing interests.
Open AccessThis article is distributed under the terms of the Creative Commons Attribution 4.0 International License (http://​creativecommons.​org/​licenses/​by/​4.​0/​), which permits unrestricted use, distribution, and reproduction in any medium, provided you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made. The Creative Commons Public Domain Dedication waiver (http://​creativecommons.​org/​publicdomain/​zero/​1.​0/​) applies to the data made available in this article, unless otherwise stated.

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Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.
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Metadaten
Titel
Birth weight charts for a Chinese population: an observational study of routine newborn weight data from Chongqing
verfasst von
Xue Zhao
Yinyin Xia
Hua Zhang
Philip N. Baker
Tom Norris
Publikationsdatum
01.12.2019
Verlag
BioMed Central
Erschienen in
BMC Pediatrics / Ausgabe 1/2019
Elektronische ISSN: 1471-2431
DOI
https://doi.org/10.1186/s12887-019-1816-9

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