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https://doi.org/10.1017/s0021900200029831
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Cite Journal: Journal of Applied Probability |  Publication Date: Jun 1, 1986 |
 Citations: 8 |
Affiliation: University of Sheffield
A sufficiently large finite second-order stationary time series process on a line has approximately the same eigenvalues and eigenvectors of its dispersion matrix as its counterpart on a circle. It is shown here that this result can be extended to second-order stationary processes on a d-dimensional lattice.
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