TY - JOUR
T1 - Propensity score analysis with missing data using a multi-task neural network
AU - Yang, Shu
AU - Du, Peipei
AU - Feng, Xixi
AU - He, Daihai
AU - Chen, Yaolong
AU - Zhong, Linda L.D.
AU - Yan, Xiaodong
AU - Luo, Jiawei
N1 - This work was partially supported by the National Natural Science Foundation of China [grant number 11901352]; the Research Grants Council of the Hong Kong Special Administrative Region, China [HKU C7123-20G]; “Coronavirus Disease Special Project” of Xinglin Scholars of Chengdu University of Traditional Chinese Medicine [grant number XGZX2013].
Publisher Copyright:
© 2023, The Author(s).
PY - 2023/2/15
Y1 - 2023/2/15
N2 - BackgroundPropensity score analysis is increasingly used to control for confounding factors in observational studies. Unfortunately, unavoidable missing values make estimating propensity scores extremely challenging. We propose a new method for estimating propensity scores in data with missing values.Materials and methodsBoth simulated and real-world datasets are used in our experiments. The simulated datasets were constructed under 2 scenarios, the presence (T = 1) and the absence (T = 0) of the true effect. The real-world dataset comes from LaLonde’s employment training program. We construct missing data with varying degrees of missing rates under three missing mechanisms: MAR, MCAR, and MNAR. Then we compare MTNN with 2 other traditional methods in different scenarios. The experiments in each scenario were repeated 20,000 times. Our code is publicly available at https://github.com/ljwa2323/MTNN.ResultsUnder the three missing mechanisms of MAR, MCAR and MNAR, the RMSE between the effect and the true effect estimated by our proposed method is the smallest in simulations and in real-world data. Furthermore, the standard deviation of the effect estimated by our method is the smallest. In situations where the missing rate is low, the estimation of our method is more accurate.ConclusionsMTNN can perform propensity score estimation and missing value filling at the same time through shared hidden layers and joint learning, which solves the dilemma of traditional methods and is very suitable for estimating true effects in samples with missing values. The method is expected to be broadly generalized and applied to real-world observational studies.
AB - BackgroundPropensity score analysis is increasingly used to control for confounding factors in observational studies. Unfortunately, unavoidable missing values make estimating propensity scores extremely challenging. We propose a new method for estimating propensity scores in data with missing values.Materials and methodsBoth simulated and real-world datasets are used in our experiments. The simulated datasets were constructed under 2 scenarios, the presence (T = 1) and the absence (T = 0) of the true effect. The real-world dataset comes from LaLonde’s employment training program. We construct missing data with varying degrees of missing rates under three missing mechanisms: MAR, MCAR, and MNAR. Then we compare MTNN with 2 other traditional methods in different scenarios. The experiments in each scenario were repeated 20,000 times. Our code is publicly available at https://github.com/ljwa2323/MTNN.ResultsUnder the three missing mechanisms of MAR, MCAR and MNAR, the RMSE between the effect and the true effect estimated by our proposed method is the smallest in simulations and in real-world data. Furthermore, the standard deviation of the effect estimated by our method is the smallest. In situations where the missing rate is low, the estimation of our method is more accurate.ConclusionsMTNN can perform propensity score estimation and missing value filling at the same time through shared hidden layers and joint learning, which solves the dilemma of traditional methods and is very suitable for estimating true effects in samples with missing values. The method is expected to be broadly generalized and applied to real-world observational studies.
KW - Causal effect estimation
KW - Inverse probability weighting
KW - Multitasking learning
KW - Neural network
KW - Observational study
KW - Propensity score analysis
UR - http://www.scopus.com/inward/record.url?scp=85148114846&partnerID=8YFLogxK
U2 - 10.1186/s12874-023-01847-2
DO - 10.1186/s12874-023-01847-2
M3 - Journal article
C2 - 36793016
AN - SCOPUS:85148114846
SN - 1471-2288
VL - 23
JO - BMC Medical Research Methodology
JF - BMC Medical Research Methodology
IS - 1
M1 - 41
ER -