Autocorrélation spatiale : ses conséquences sur la corrélation empirique de deux processus spatiaux

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1. [1] M. Abramowitz and I.A. Stegun. - Handbook of Mathematical Functions. Dover, New-York, 1965. 
2. [2] M.S. Bartlett. - Some aspects of the time-correlation problem in regard to tests of significance. J.R. Statist. Soc.,98, 536- 543, 1935. Zbl0012.11401JFM61.0572.03
3. [3] M.S. Bartlett. - An Introduction to Stochastic Processes, 2nd edn. Cambridge University Press, Cambridge, 1966. Zbl0196.18301MR650244
4. [4] R.J. Bennett. - Spatial Time Series. Pion, London, 1980. Zbl0543.62069MR595325
5. [5] J.E. Besag. - On the correlation structure of some two-dimensional stationary processes. Biometrika, 59, 43-48, 1972. Zbl0246.62093MR315775
6. [6] J.E. Besag. - Spatial interaction and the statistical analysis of lattice system (with discussion) J.R. Statist, Soc., B36, 192-236, 1974. Zbl0327.60067MR373208
7. [7] J.E. Besag and P.J. Diggle. - Simple Monte Carlo tests for spatial pattern. J.R. Statist. Soc., C26, 327-333, 1977. 
8. [8] A.D. Cliff and J.K. Ord. - Model building and the analysis of spatial pattern in human geography (with discussion). J.R. Statist. Soc., B37, 297-348, 1975. Zbl0353.62088MR413415
9. [9] A.D. Cliff and J.K. Ord. - The effects of spatial autocorrelation on geographical modelling. University of Warwick Technical Report, 1978. 
10. [10] L. Curry. - A bivariate spatial regression operator. Canadian Geographer, 16, 1-14, 1972. 
11. [11] C.W.J. Granger. - Spatial data and time series analysis. In Studies in Regional Sciences (A.J. Scott, ed), 1- 24. London: Pion, 1969. 
12. [12] X. Guyon et B. Prum. - Estimations et tests relatifs aux processus spatiaux réguliers du second ordre, Publication n° 201, Université d'Orsay, 1976. 
13. [13] E.J. Hannan. - Multiple Time Series. John Wiley and Sons, New-York, 1970. Zbl0211.49804MR279952
14. [14] L.D. Haugh and G.E.P. Box. - Identification of dynamic regression (distributed lag) models connecting two time series. J. Amer. Statist. Assoc., 72, 121-130, 1977. Zbl0368.62080MR445750
15. [15] L. Lebart. - Analyse statistique de la continguité. Pub. Inst. Stat. Univ. Paris, 18, 81-112, 1969. Zbl0223.62129
16. [16] R.J. Martin. - A subclass of lattice processes applied to a problem in planar sampling. Biometrika, 66, 209- 17, 1979. Zbl0404.62017MR548186
17. [17] R.L. Martin. - On spatial dependence, bias, and the use of first spatial differences in regression analysis. Avea, 6, 185 - 94, 1974. 
18. [18] P.A.P. Moran. - A Gaussian Markovian process on a square lattice. J. Appl. Prob., 10, 54-62, 1973. Zbl0258.60052MR353437
19. [19] P.A.P. Moran. - Necessary conditions for Markovian processes on a lattice. J. Appl. Prob., 10, 605-612, 1973. Zbl0271.60043MR368149
20. [20] J.K. Ord. - Estimation methods for models of spatial interaction. J. Am. Statist. Assoc., 70, 120-6, 1975. Zbl0313.62063MR413393
21. [21] D.A. Pierce. - R2 Measures for time series. J. Amer. Statist. Assoc., 74, 901-910, 1979. Zbl0422.62080MR556486
22. [22] D.A. Pierce and L.D. Haugh. - Causality in temoral systems, characterizations and a survey. J. Econometrics, 5, 265-293, 1977. Zbl0355.62077MR443261
23. [23] S.T. Richarson and D. Hemon. - On the variance of the sample correlation between two independant lattice processes. J. Appl. Prob., 18, 943-8, 1981. Zbl0471.60044MR633241
24. [24] Yu. A. Rozanov. - On the Gaussian homogeneous fields with given conditional distributions. Theor. Prob. Appl., 12, 381- 391, 1967. Zbl0212.20101
25. [25] D. Tjostheim. - Statistical spatial series modelling. Adv. Appl. Probl., 10, 130-154, 1978. Zbl0383.62060MR471224
26. [26] D.J. Unwin and L.W. Hepple. - The statistical analysis of spatial series. The Statistician, 23, 211-27, 1974. 
27. [27] P. Whittle. - On stationary processes in the plane. Biometrika, 41, 434-449,1954. Zbl0058.35601MR67450

1. Robert Haining, Spatial modelling and the statistical analysis of spatial data in human geography