Pages that link to "Item:Q1423228"

The following pages link to Nonparametric estimation equations for time series data. (Q1423228):

Displaying 19 items.

• Nonparametric regression estimation in a null recurrent time series (Q993800) (← links)
• Local M-estimator for nonparametric time series. (Q1423066) (← links)
• Generalized smoothed estimating functions for nonlinear time series. (Q1423103) (← links)
• Nonparametric estimation of dynamic discrete choice models for time series data (Q1658465) (← links)
• Extreme M-quantiles as risk measures: from \(L^{1}\) to \(L^{p}\) optimization (Q1715530) (← links)
• Consistent estimator of nonparametric structural spurious regression model for high frequency data (Q1787219) (← links)
• A weighted sieve estimator for nonparametric time series models with nonstationary variables (Q2024458) (← links)
• On the nonparametric smooth estimation of the reversed hazard rate function (Q2360889) (← links)
• Local information theoretic methods for smooth coefficients dynamic panel data models (Q2817315) (← links)
• Central limit theorems for nonparametric estimators with real-time random variables (Q3103188) (← links)
• NONPARAMETRIC ESTIMATION OF VARYING COEFFICIENT DYNAMIC PANEL DATA MODELS (Q3632420) (← links)
• Local quasi-likelihood approach to varying-coefficient discrete-valued time series models (Q4470141) (← links)
• Second order expansions of estimators in nonparametric moment conditions models with weakly dependent data (Q5095205) (← links)
• A PARAMETER‐DRIVEN LOGIT REGRESSION MODEL FOR BINARY TIME SERIES (Q5176851) (← links)
• PRICING KERNEL ESTIMATION: A LOCAL ESTIMATING EQUATION APPROACH (Q5255875) (← links)
• Semiparametric Regression for Time Series of Counts (Q5259107) (← links)
• Nonparametric multidimensional fixed effects panel data models (Q5865515) (← links)
• Local polynomial estimation of nonparametric general estimating equations (Q6165360) (← links)
• Estimation of non-smooth non-parametric estimating equations models with dependent data (Q6655921) (← links)