Statistical Methods for Handling Incomplete Data
By Jae Kwang Kim, Jun Shao. 2013
195 citations recorded by the source corpus.
Introduction Introduction Outline How to Use This Book Likelihood-Based Approach Introduction Observed Likelihood Mean Score Approach Observed Information Computation Introduction Factoring Likelihood Approach EM Algorithm Monte Carlo Computation Monte Carlo EM Data Augmentation Imputation Introduction Basic Theory for Imputation Variance Estimation after Imputation Replication Variance Estimation Multiple Imputation Fractional Imputation Propensity Scoring Approach Introduction Regression Weighting Method Propensity Score Method Optimal Estimation Doubly Robust Method Empirical Likelihood Method Nonparametric Method Nonignorable Missing Data Nonresponse Instrument Conditional Likelihood Approach Generalized Method of Moments (GMM) Approach Pseudo Likelihood Approach Exponential Tilting (ET) Model Latent Variable Approach Callbacks Capture-Recapture (CR) Experiment Longitudinal and Clustered Data Ignorable Missing Data Nonignorable Monotone Missing Data Past-Value-Dependent Missing Data Random-Effect-Dependent Missing Data Application to Survey Sampling Introduction Calibration Estimation Propensity Score Weighting Method Fractional Imputation Fractional Hot Deck Imputation Imputation for Two-Phase Sampling Synthetic Imputation Statistical Matching Introduction Instrumental Variable Approach Measurement Error Models Causal Inference Bibliography Index
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/91cf60225508a84853f1f5d8664f80732e123676
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Citations in the corpus
- Causal inference with confounders missing not at random (2017, background): “The maximum likelihood estimator θ̂ is a solution of the conditional score equation (Kim and Shao, 2013) n−1 n∑ i=1 ∑ r∈R I(Ri = r)E{S(θ;Zi) | Zr,i, Ri = r; θ} = 0, (S25) where the conditional expectation is with respect to f(Xr,i | Zr,i, Ri = r; θ) = f(Ai, Xi, Yi, Ri = r; θ)∫ f(Ai, Xi, Yi, Ri = r;…”
- Semiparametric maximum likelihood estimation with data missing not at random (2017, background): “If f (y | x) was known, the maximum likelihood estimator of φ could be obtained by maximizing the following observed likelihood (Kim & Shao, 2013): Lobs(φ) = n∏ i=1 {π(φ; x1i, yi)f (yi | xi)}δi [∫ {1 − π(φ; x1i, y)}f (y | xi)dy ]1−δi , where f (y | x) is the probability density function of y given…”