Improved Lagrange multiplier tests in spatial autoregressions: improved LM tests for SAR models
Improved Lagrange multiplier tests in spatial autoregressions: improved LM tests for SAR models
For testing lack of correlation against spatial autoregressive alternatives, Lagrange multiplier tests enjoy their usual computational advantages, but the (χ2) first‐order asymptotic approximation to critical values can be poor in small samples. We develop refined tests for lack of spatial error correlation in regressions, based on Edgeworth expansion. In Monte Carlo simulations, these tests, and bootstrap tests, generally significantly outperform χ2‐based tests.
139-164
Robinson, Peter M.
edc1b0dd-75cb-47f4-8839-f21e5904b23a
Rossi, Francesca
1cdd87b3-bc01-40b0-ad91-0db0ee24e8e0
1 February 2014
Robinson, Peter M.
edc1b0dd-75cb-47f4-8839-f21e5904b23a
Rossi, Francesca
1cdd87b3-bc01-40b0-ad91-0db0ee24e8e0
Robinson, Peter M. and Rossi, Francesca
(2014)
Improved Lagrange multiplier tests in spatial autoregressions: improved LM tests for SAR models.
The Econometrics Journal, 17 (1), .
(doi:10.1111/ectj.12025).
Abstract
For testing lack of correlation against spatial autoregressive alternatives, Lagrange multiplier tests enjoy their usual computational advantages, but the (χ2) first‐order asymptotic approximation to critical values can be poor in small samples. We develop refined tests for lack of spatial error correlation in regressions, based on Edgeworth expansion. In Monte Carlo simulations, these tests, and bootstrap tests, generally significantly outperform χ2‐based tests.
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Published date: 1 February 2014
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Local EPrints ID: 499106
URI: http://eprints.soton.ac.uk/id/eprint/499106
ISSN: 1368-4221
PURE UUID: 8264a7f9-8a47-4044-9dcf-9cc7f57e06f9
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Date deposited: 07 Mar 2025 18:21
Last modified: 07 Mar 2025 18:21
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Author:
Peter M. Robinson
Author:
Francesca Rossi
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