| Title: | 非線性迴歸的Welsh截斷平均數 Welsh Trimmed Mean for the Nonlinear Regression Model |
| Authors: | 陳鄰安 CHEN LIN-AN 交通大學統計學研究所 |
| Issue Date: | 2002 |
| Gov't Doc #: | NSC91-2118-M009-005 |
| URI: | http://hdl.handle.net/11536/93154 https://www.grb.gov.tw/search/planDetail?id=732625&docId=138367 |
| Appears in Collections: | Research Plans |
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- 非線性迴歸模型的Welsh截斷平均數 / 林玫苓;Mei-Ling LinWe proposed a Welsh’s type trimmed mean (Welsh (1987)) for the nonlinear regression model of general type (without assuming the existence of the intercept term). The large sample study reveals that it carries over the asymptotic properties of efficiency and robustness from the trimmed mean of the location model to the nonlinear regression model. Beside, Monte Carlo simulation and real data analysis are also provided. A large sample inference methodology is also provided.;陳鄰安;Dr. Lin-An Chen
- Estimators for the linear regression model based on Winsorized observations / Chen, LA;Welsh, AH;Chan, W
- 具有AR(1)誤差非線性迴歸模型的廣義截斷平均數 / 陳鄰安;CHEN LIN-AN
- Trimmed mean是否可以經由Winsorized mean改善它的有效性 / 王則堯;陳鄰安
- Two-stage Welsh's trimmed mean for the simultaneous equations model / Chen, LA;Liang, KY;Liu, CC
- 對稱型迴歸分位向量和它應用在非線性迴歸的穩健估計 / 林麗卿;Lin, Li-Ching;陳鄰安;Chen Lin-An
- An efficient class of weighted trimmed means for linear regression models / Chen, LA
- Trimmed least squares estimator as best trimmed linear conditional estimator for linear regression model / Chen, LA;Thompson, P
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