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- W2349646579 abstract "To study convergence rate of the parametric estimate of the regression model of half-paramter under error being martingale difference sequence.It is discussed by nonparametric piecewise polynomial estimation and least squares estimation.According to the fixed-designed regression model of half-parametric:y_i=x_iβ+ g(t_i)+e_i,i=1,2,...,n,({e_i}is the radom error;{e_i,F_i,i(?)1}is the sequence integrable martingale difference sequence;F_i,i(?)1is the monotone nondecreasingσ-algebraic manifold and Ee_1~2=σ~20,E(e_i~2|F_i)(?)1),with the non-parametric function method and minimum double multiplication,two estimate parameters (?)_n and (?)_n~2 can be concluded.An accurate convergence rate is also provided under some proper condition.Law of iterated logarithm." @default.
- W2349646579 created "2016-06-24" @default.
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- W2349646579 date "2008-01-01" @default.
- W2349646579 modified "2023-09-23" @default.
- W2349646579 title "Convergence rate of the parametric estimate of the regression model of half-paramter under error being martingale difference sequence" @default.
- W2349646579 hasPublicationYear "2008" @default.
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