Pages that link to "Item:Q2822553"
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The following pages link to Mean square error comparisons of the alternative estimators for the distributed lag models (Q2822553):
Displaying 16 items.
- Geometric combination lags as flexible infinite distributed lag estimators (Q1114286) (← links)
- Mean lag in general error correction models (Q1668259) (← links)
- Schwarz type model comparison for LAQ models (Q1697055) (← links)
- Distributed Lags, Aggregation and Compounding: Some Econometric Implications (Q3340468) (← links)
- An examination of distributed lag model coefficients estimated with smoothness priors (Q3800920) (← links)
- Improvement of the Liu‐type Shiller estimator for distributed lag models (Q4687634) (← links)
- Quantile-based robust ridge m-estimator for linear regression model in presence of multicollinearity and outliers (Q5082774) (← links)
- A modified ridge m-estimator for linear regression model with multicollinearity and outliers (Q5084787) (← links)
- Addressing the distributed lag models with heteroscedastic errors (Q5086399) (← links)
- Efficiency of Mansson’s method: Some numerical findings about the role of biasing parameter in the estimation of distributed lag model (Q5088114) (← links)
- The Almon two parameter estimator for the distributed lag models (Q5106823) (← links)
- Efficient estimation of distributed lag model in presence of heteroscedasticity of unknown form: A Monte Carlo evidence (Q5193292) (← links)
- Comparisons of the alternative biased estimators for the distributed lag models (Q5358383) (← links)
- The Almon M-estimator for the distributed lag model in the presence of outliers (Q6073582) (← links)
- Restricted estimation of distributed lag model from a Bayesian point of view (Q6107560) (← links)
- New quantile based ridge M-estimator for linear regression models with multicollinearity and outliers (Q6171863) (← links)
