Asymptotic Properties of One-Step Weighted $M$-Estimators with Applications to Regression
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Publication:4580419
DOI10.1137/S0040585X97T988691zbMath1396.62038OpenAlexW2885984808MaRDI QIDQ4580419
Publication date: 15 August 2018
Published in: Theory of Probability & Its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/s0040585x97t988691
asymptotic normality\(M\)-estimatornonlinear regressioninitial estimatorone-step \(M\)-estimatorNewton's iteration methodone-step weighted \(M\)-estimator
Asymptotic properties of parametric estimators (62F12) Robustness and adaptive procedures (parametric inference) (62F35) General nonlinear regression (62J02)
Related Items (2)
Toward the notion of intrinsically linear models in nonlinear regression ⋮ Constructing Explicit Estimators in Nonlinear Regression Problems
Cites Work
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- Local partial-likelihood estimation for lifetime data
- Constructing initial estimators in one-step estimation procedures of nonlinear regression
- On the asymptotics of distributions of two-step statistical estimates
- Effect of the initial estimator on the asymptotic behavior of one-step M- estimator
- On conditions for asymptotic normality of Fisher's one-step estimators in one-parameter families of distributions
- One-step sparse estimates in nonconcave penalized likelihood models
- Hazard models with varying coefficients for multivariate failure time data
- Asymptotic number of roots of Cauchy location likelihood equations
- Rate of convergence of one- and two-step M-estimators with applications to maximum likelihood and Pitman estimators
- Nonparametric regression analysis of longitudinal data
- Quasi-likelihood and its application. A general approach to optimal parameter estimation
- General \(M\)-estimation
- Asymptotically normal estimation of a parameter in a linear-fractional regression problem
- Global optimization with non-convex constraints. Sequential and parallel algorithms
- A journey in single steps: robust one-step \(M\)-estimation in linear regression
- Asymptotic normality of one-step \(M\)-estimators based on non-identically distributed observations
- A class of partially adaptive one-step M-estimators for a nonlinear regression model with dependent observations
- Probability theory. Edited by K. A. Borovkov. Transl. from the Russian by O. Borovkova and P. S. Ruzankin
- Variable bandwidth and one-step local \(M\)-estimator
- Asymptotic results with generalized estimating equations for longitudinal data
- Rate of convergence of \(k\)-step Newton estimators to efficient likelihood estimators
- Refinement of Fisher's One-Step Estimators in the Case of Slowly Converging Initial Estimators
- On asymptotics of the distributions of some two-step statistical estimators of a mutlidimensional parameter
- Projection Estimators for Generalized Linear Models
- Methodology in Robust and Nonparametric Statistics
- Approximation Theorems of Mathematical Statistics
- Asymptotics for one-step m-estimators in regression with application to combining efficiency and high breakdown point
- On One-Step GM Estimates and Stability of Inferences in Linear Regression
- One-Step Huber Estimates in the Linear Model
- One‐step M‐estimators in the linear model, with dependent errors
- Numerical Methods for Nonlinear Estimating Equations
- Efficient Estimation and Inferences for Varying-Coefficient Models
- Conditions of Asymptotic Normality of One-Step M-Estimators
- One-step Local Quasi-likelihood Estimation
- Multiple roots of estimating functions
- Efficient estimation of the censored linear regression model
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