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A non-parametric spectral test of serial correlation

Research output: Working paper

Published

Standard

A non-parametric spectral test of serial correlation. / Shackleton, M B.
Lancaster University: The Department of Accounting and Finance, 1999. (Accounting and Finance Working Paper Series).

Research output: Working paper

Harvard

Shackleton, MB 1999 'A non-parametric spectral test of serial correlation' Accounting and Finance Working Paper Series, The Department of Accounting and Finance, Lancaster University.

APA

Shackleton, M. B. (1999). A non-parametric spectral test of serial correlation. (Accounting and Finance Working Paper Series). The Department of Accounting and Finance.

Vancouver

Shackleton MB. A non-parametric spectral test of serial correlation. Lancaster University: The Department of Accounting and Finance. 1999. (Accounting and Finance Working Paper Series).

Author

Shackleton, M B. / A non-parametric spectral test of serial correlation. Lancaster University : The Department of Accounting and Finance, 1999. (Accounting and Finance Working Paper Series).

Bibtex

@techreport{299d94a7cb234b649b85ac50a6858c46,
title = "A non-parametric spectral test of serial correlation",
abstract = "Parametric tests of serial correlation require specification of a maximum lag length L, and in some manner combine serial correlation coefficients of equal or lesser order than this maximum horizon. If L is chosen to be too high, test power against a range of alternate hypotheses may be lost because of the inclusion of insignificant correlations while if it is chosen too low, the longer range features of some alternates may be missed. This paper presents a spectral test that is based in the frequency domain that does not require specification of a maximum lag length. Implicitly it considers all possible lagged correlations by examining the distribution of all frequencies present in the time series counterpart. To compare this new test to the Ljung-Box test with horizon length L, (LB(L)), the finite sample, size and power characteristics are simulated for a range of degrees of significance for two alternate hypotheses. The performance of the spectral test is comparable to or better than the time series test LB(L) when L is chosen with the advance knowledge that it exceeds the maximum lag structure in the alternate and is vastly superior to the LB(L) test when L does not encompass the maximum lag length.",
author = "Shackleton, {M B}",
year = "1999",
language = "English",
series = "Accounting and Finance Working Paper Series",
publisher = "The Department of Accounting and Finance",
type = "WorkingPaper",
institution = "The Department of Accounting and Finance",

}

RIS

TY - UNPB

T1 - A non-parametric spectral test of serial correlation

AU - Shackleton, M B

PY - 1999

Y1 - 1999

N2 - Parametric tests of serial correlation require specification of a maximum lag length L, and in some manner combine serial correlation coefficients of equal or lesser order than this maximum horizon. If L is chosen to be too high, test power against a range of alternate hypotheses may be lost because of the inclusion of insignificant correlations while if it is chosen too low, the longer range features of some alternates may be missed. This paper presents a spectral test that is based in the frequency domain that does not require specification of a maximum lag length. Implicitly it considers all possible lagged correlations by examining the distribution of all frequencies present in the time series counterpart. To compare this new test to the Ljung-Box test with horizon length L, (LB(L)), the finite sample, size and power characteristics are simulated for a range of degrees of significance for two alternate hypotheses. The performance of the spectral test is comparable to or better than the time series test LB(L) when L is chosen with the advance knowledge that it exceeds the maximum lag structure in the alternate and is vastly superior to the LB(L) test when L does not encompass the maximum lag length.

AB - Parametric tests of serial correlation require specification of a maximum lag length L, and in some manner combine serial correlation coefficients of equal or lesser order than this maximum horizon. If L is chosen to be too high, test power against a range of alternate hypotheses may be lost because of the inclusion of insignificant correlations while if it is chosen too low, the longer range features of some alternates may be missed. This paper presents a spectral test that is based in the frequency domain that does not require specification of a maximum lag length. Implicitly it considers all possible lagged correlations by examining the distribution of all frequencies present in the time series counterpart. To compare this new test to the Ljung-Box test with horizon length L, (LB(L)), the finite sample, size and power characteristics are simulated for a range of degrees of significance for two alternate hypotheses. The performance of the spectral test is comparable to or better than the time series test LB(L) when L is chosen with the advance knowledge that it exceeds the maximum lag structure in the alternate and is vastly superior to the LB(L) test when L does not encompass the maximum lag length.

M3 - Working paper

T3 - Accounting and Finance Working Paper Series

BT - A non-parametric spectral test of serial correlation

PB - The Department of Accounting and Finance

CY - Lancaster University

ER -