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Filtering spatial processes

Published online by Cambridge University Press:  01 July 2016

K. Krickeberg*
Affiliation:
Université René Descartes, Pans

Abstract

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Type
Eighth Conference on Stochastic Processes and their Applications
Copyright
Copyright © Applied Probability Trust 1979 

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References

1. Cairoli, R. and Walsh, J. (1975) Stochastic integrals in the plane. Acta Math. 134, 111183.CrossRefGoogle Scholar
2. Dobrushin, R. L. and Surgailis, D. (1978) On the innovation problem for Gaussian Markov random fields. Unpublished.CrossRefGoogle Scholar
3. Fellous, A. (1976) Thesis, University of Paris V. Google Scholar
4. Granara, J. (1976) Thesis, University of Paris V.Google Scholar
5. Grandell, J. L. (1976) Doubly Stochastic Poisson Processes. Lecture Notes in Mathematics 529, Springer-Verlag, Berlin.CrossRefGoogle Scholar
6. Korezlioglu, H. (1978) Recursive linear filtering of two-parameter Gaussian Markov processes. 8th Prague Conference on Information Theory, Statistical Decision Functions and Random Processes.Google Scholar
7. Krickeberg, K. (1978) An alternative approach to Glivenko–Cantelli theorems. In Lecture Notes in Mathematics 566, Springer-Verlag, Berlin, 5767.Google Scholar
8. Matern, B. (1960) Spatial variation. Meddelanden från Statens Skogsforskningsinstitut 49, Nr. 5. Stockholm.Google Scholar
9. Matheron, G. (1971) The Theory of Regionalized Variables and its Applications. Les cahiers du Centre de Morphologie Mathématique de Fontainebleau.Google Scholar
10. Matthes, K., Warmuth, W. and Mecke, J. (1978) Bemerkungen zu einer Arbeit von Nguyen Xuan Xanh und Hans Zessin. Math. Nachr. To appear.CrossRefGoogle Scholar
11. Ouvard, J. Y. (1977) Martingales et filtrage linéaire dans des espaces hilbertiens—Theórie du lissage pour des systemes héréditaires. Thesis, Grenoble.Google Scholar
12. Snyder, D. L. (1975) Random Point Processes. Wiley, New York.Google Scholar
13. Switzer, P. (1967) Reconstructing patterns from sample data. Ann. Math. Statist. 38, 138154.CrossRefGoogle Scholar
14. Wong, E. (1978) Recursive causal linear filtering for two-dimensional random fields. IEEE Trans. Inf. Theory IT24, 5059.CrossRefGoogle Scholar
15. Wong, E. and Tsui, E. T. (1977) One-sided recursive filters for two-dimensional random fields. IEEE Trans. Inf. Theory IT23, 633637.CrossRefGoogle Scholar