How Seasonality of Malnutrition Is Measured and Analyzed
Abstract
:1. Introduction
2. Materials and Methods
- Objective: While the article did not have to list seasonality analysis as an objective, some measure of seasonality had to be included in the analysis, either modeled or visually.
- Geography: Only articles looking at drylands were evaluated. These included the following countries: Benin, Botswana, Burkina Faso, Chad, Ethiopia, Eritrea, Gambia, Ghana, Kenya, Mali, Malawi, Namibia, Niger, Nigeria, South Africa, South Sudan, Sudan, Zimbabwe in Africa; Chile in South America; and Pakistan, Mongolia, Kazakhstan, and Afghanistan in Asia. Countries were identified as drylands according to whether they had territory with an aridity index less than 0.65 [27,28].
- Outcome measures: Only articles that included a measure of acute malnutrition, either wasting, severe wasting WHZ, MUAC, global acute malnutrition (GAM), and/or severe acute malnutrition (SAM), as well as weight for age (WAZ) and underweight (WAZ < −2) given the inclusion of weight in the construction.
3. Results
4. Discussion
5. Conclusions
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Conflicts of Interest
References
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Temporal Resolution | Country | Temporal Measure | Data Type: | Statistical Tests | Nutrition Variable |
---|---|---|---|---|---|
Two time periods | Ethiopia | wet vs. dry season | Longitudinal | paired t-test | Wasting |
Chad | end of dry season vs. end of rainy season | cross- sectional | multivariate logistic regression | GAM | |
Malawi | lean cropping season vs. post-harvest season | cross-sectional | multivariate logistic regression | Underweight | |
Ethiopia | monthly, but grouped into post-harvest vs. pre-harvest | Longitudinal | random-effects regression | WHZ | |
Kenya | dry vs. rainy | Longitudinal | mixed logistic regression model | SAM with complications | |
Three time periods | Mali | monthly, but grouped into harvest, dry, and rainy season | Longitudinal | repeated-measures analysis of variance | WHZ |
Greater Horn of Africa | secondary data grouped into moderate, hunger, and post-hunger season | cross- sectional | multivariate analysis | Wasting | |
Four time periods | Kenya | Aug-Nov, Dec-Feb, Mar-May, and Jun-Sep | Longitudinal | visual inspection | WHZ |
Gambia | May, October, February, September | Longitudinal | visual inspection | WHZ | |
Senegal | February, June, October, December | Longitudinal | t-test, analysis of variance | WHZ | |
Niger | November, February, May, September | Longitudinal | t-test and multivariate regression | Wasting | |
Zimbabwe | four seasons: January-March, April-June, July-September, October-December | cross- sectional | multivariate regression | Under- weight | |
Somalia | harsh dry season, rainy season, second dry season, short rainy season | cross- sectional | Bayesian hierarchical space-time model | Wasting | |
Monthly | Niger | monthly | cross- sectional | none, visual inspection | Severe wasting |
Malawi | monthly | Longitudinal | none, visual inspection | Wasting | |
Chad, Sudan, South Sudan | monthly | cross- sectional | none, visual inspection | Wasting, WHZ | |
South Sudan | monthly | cross- sectional | none, visual inspection | Wasting | |
Malawi | monthly | cross-sectional | linear regression | # of children underweight | |
Ghana | monthly | Longitudinal | t-tests, linear regression | Wasting, WHZ | |
Sub-Saharan Africa | monthly | cross-sectional | fixed-effects regression | Weight, Wasting | |
Kenya | monthly | Longitudinal | repeated-measures analysis of variance | MUAC for age | |
Gambia | monthly | Longitudinal | Fourier regresson | WHZ | |
>Monthly | Nigeria | every 2–4 weeks | cross- sectional | mixed-effects harmonic regression with 2π terms | GAM |
Sudan | day of survey | cross- sectional | mixed-effects harmonic regression with 2π terms | GAM, SAM |
Temporal Resolution | Analytical Method | Benefits | Caveats |
---|---|---|---|
Categorical variable representing seasons (e.g., wet vs. dry, pre-harvest vs. post-harvest) | t-test (paired, unpaired) | Easy to calculate and interpret | Assumes independent samples of two populations are normally distributed with same variance Cannot control for differences between populations |
Multivariate Regression | Can control for wide variety of covariates Variables can be transformed to meet assumptions Easy to interpret coefficients | Assumptions:
| |
Fixed-Effect Regression | Useful for longitudinal data to control for subject-specific means Easy to interpret coefficients | Assumes unobservable factors influencing both independent and dependent variables are time-invariant Assumes constant group means, thus selection of grouping variables is critical Regression assumptions hold (see Multivariate Regression above) | |
Bayesian Models | Flexible probability-driven method Does not rely on traditional regression assumptions | Requires selection of appropriate distributions to characterize prior and posterior beliefs Requires advanced numerical approximation algorithms (e.g., Laplace Approximation, Markov Chain Monte Carlo) Not widely utilized in development community | |
Categorical variables representing monthas a proxy to a season | Multivariate Regression | (see Multivariate Regression above) Use of indicator or dummy variables to represent temporal variable (as month or week) can obscure temporal sequence | |
Repeated-Measures ANCOVA | Useful for longitudinal data with large sample size and regular observations | Assumes population variances of all possible difference scores are equal (sphericity) Results can only be interpreted over fixed time points; must be serialized for continuous interpretation | |
Continious variable representing seasons in time units, e.g., month, week, or day | Harmonic Regression | Useful for cyclical phenomena Easy estimation of harmonic characteristics such as peak timing and amplitude | Begin modeling with more than one periodic term (2π, 4π, 6π, etc.) to account for possibility of more than one seasonal peak |
Classic and Modern Time Series Model | Useful for cyclical phenomena | Might be complex in interpretation and require specialized software | |
Bayesian Models | (see Baysian Models above) |
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Marshak, A.; Venkat, A.; Young, H.; Naumova, E.N. How Seasonality of Malnutrition Is Measured and Analyzed. Int. J. Environ. Res. Public Health 2021, 18, 1828. https://doi.org/10.3390/ijerph18041828
Marshak A, Venkat A, Young H, Naumova EN. How Seasonality of Malnutrition Is Measured and Analyzed. International Journal of Environmental Research and Public Health. 2021; 18(4):1828. https://doi.org/10.3390/ijerph18041828
Chicago/Turabian StyleMarshak, Anastasia, Aishwarya Venkat, Helen Young, and Elena N. Naumova. 2021. "How Seasonality of Malnutrition Is Measured and Analyzed" International Journal of Environmental Research and Public Health 18, no. 4: 1828. https://doi.org/10.3390/ijerph18041828
APA StyleMarshak, A., Venkat, A., Young, H., & Naumova, E. N. (2021). How Seasonality of Malnutrition Is Measured and Analyzed. International Journal of Environmental Research and Public Health, 18(4), 1828. https://doi.org/10.3390/ijerph18041828