The spatial pattern of a forest ecosystem

Ecological Modelling

Volumn 108, Issue 1-3, 1998, Pages 163-174

  Mateu, J ^b   Uso J L ^b   Montes, F ^a  

^a UNIVERSITY OF VALENCIA   (Spain)

^b NONE

Author keywords

Complete spatial randomness; F function; G function; Independence; K function; Marked Gibbs processes; Pseudo likelihood; Random labelling

Indexed keywords

FOREST ECOSYSTEM; SPATIAL PATTERN; STATISTISTICAL ANALYSIS;

EID: 0032076579     PISSN: 03043800     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0304-3800(98)00027-1     Document Type: Article

References (18)

1. Averintshev, M.B., 1973. Gibbsian representation of random fields whose conditional probabilities may vanish (in Russian). Problemy Peredachi Informatsii 11 (4), 86-96.
2. Barnard, G.A., 1963. Contribution to the Discussion of Prof. Bartlett's paper. J. R. Stat. Soc. B 25, 295.
3. Besag, J., 1978. Some methods of statistical analysis for spatial data. Bull. Int. Stat. Inst. 47 (2), 77-92.
4. Besag, J., Milne, R., Zachary, S., 1982. Point process limits of lattice processes. J. Appl. Prob. 19, 210-216.
5. Cox, D.R., Isham, V., 1980. Point processes. Chapman and Hall, London.
6. Diggle, P.J., 1983. Statistical Analysis of Spatial Point Patterns. London: Academic Press.
7. Diggle, P.J., 1985. A Kernel method for smoothing point process data. J. R. Stat. Soc. C 34, 138-147.
8. Grabarnik, P., Sarkka, A., 1992. On parameter estimation of marked Gibbs point processes. Preprints from the Department of Statistics, University of Jyvaskyla, p. 4.
9. Grimmet, G.R., 1973. A theorem about random fields. Bull. Lond. Math. Soc. 5, 81-84.
10. Jensen, J.L., Moller, J., 1991. Pseudolikelihood for exponential family models of spatial point processes. Ann. Appl. Prob. 1, 445-461.
11. Mateu, J., Montes, F., 1994. Modelling Pairwise Interaction point processes. 9th International Workshop on Statistical Modelling, Exeter, UK.
12. Nguyen, X.X., Zessin, H., 1979. Integral and differential characterization of the Gibbs process. Math. Nachr. 88, 105-115.
13. Penttinen, A., Stoyan, D., Henttonen, H., 1992. Marked point processes in forest statistics. For. Sci. 38 (4), 806-824.
14. Preston, C.J., 1976. Random Fields. Lecture Notes in Mathematics 534. Berlin-Heidelberg; New York, Springer.
15. Ripley, B.D., 1977. Modelling spatial patterns (with discussion). J. R. Stat. Soc. B 2, 172-212.
16. Ripley, B.D. 1988. Statistical inference for spatial processes. Cambridge University press, Cambridge.
17. Ripley, B.D., Kelly, F.P., 1977. Markov point processes. J. Lond. Math. Soc. 15, 188-192.
18. Ruelle, F., 1969. Statistical Mechanics. Benjamin, New York.