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Expansions for Approximate Maximum Likelihood Estimators of The Fractional Difference Parameter
Oleh:
Lieberman, Offer
;
Phillips, Peter C. B.
Jenis:
Article from Journal - ilmiah internasional
Dalam koleksi:
The Econometrics Journal vol. 8 no. 3 (2005)
,
page 367-379.
Topik:
STATISTICAL
;
ARFIMA
;
bootstrap
;
edgeworth expansion
;
fractional differencing
;
pivotal statistic
Fulltext:
367.pdf
(117.39KB)
Ketersediaan
Perpustakaan Pusat (Semanggi)
Nomor Panggil:
EE39.1
Non-tandon:
1 (dapat dipinjam: 0)
Tandon:
tidak ada
Lihat Detail Induk
Isi artikel
This paper derives second - order expansions for the distributions of the Whittle and profile plug - in maximum likelihood estimators of the fractional difference parameter in the 'Autoregressive Fractionally Integrated Moving Average of order (0, d, 0)' with unknown mean and variance. Both estimators are shown to be second -order pivotal. This extends earlier findings of (2004 a, Econometric Theory, 20, 464 – 84), who derived expansions for the Gaussian maximum likelihood estimator under the assumption that the mean and variance are known. One implication of the results is that the parametric bootstrap upper one - sided confidence interval provides an o (n - 1 ln n) improvement over the delta method. For statistics that are not second - order pivotal, the improvement is generally only of the order o (n - 1/2 ln n).
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