Perfect simulation for random sequential adsorption of d-dimensional spheres with random radii

Journal of Statistical Computation and Simulation

Volumn 69, Issue 2, 2001, Pages 141-156

  Döge, Gunter ^a  

^a TU BERGAKADEMIE FREIBERG   (Germany)

Author keywords

Pair correlation function; Perfect simulation; Random sequential adsorption; Stationary point process

Indexed keywords

EID: 0035649648     PISSN: 00949655     EISSN: None     Source Type: Journal    
DOI: 10.1080/00949650108812087     Document Type: Article

References (13)

1. Feder, J. (1980) J. Theor. Biol., 87, 237.
2. Hinrichsen, E. L., Feder, J. and Jøssang, T. (1986) J. Stat. Phys., 44, 793.
3. Foss, S. G. and Tweedie, R. L. (1998) Perfect simulation and backward coupling. Stochastic Models, 14, 187-203.
4. Kendall, W. S. and Møller, J. (1999) Perfect Metropolis-Hastings simulation of locally stable point processes. Research report 347, Department of Statistics, University of Warwick.
5. Kendall, W. S. and Thönnes, E. (1997) Perfect Simulation in Stochastic Geometry. Research report 323, Department of Statistics, University of Warwick. To appear in J. Pattern Recognition.
6. Meakin, P. and Jullien, R. (1992) Phys. Rev. A, 46, 2029.
7. Pomeau, Y. (1980) J. Phys. A, 13, L193.
8. Propp, J. G. and Wilson, D. B. (1996) Exact sampling with coupled Markov chains and applications to statistical mechanics. Random Structures and Algorithms, 9, 223-252.
9. Stoyan, D., Kendall, W. S. and Mecke, J. (1995) Stochastic geometry and its applications, John Wiley & Sons, Chichester, Second Edition.
10. Stoyan, D. and Schlather, M. (1998) On the random sequential absorption model with discs of different sizes. Manuscript.
11. Swendsen, R. H. (1981) Phys. Rev. A, 24, 504.
12. Talbot, J. and Schaaf, P. (1989) Phys. Rev. A, 40, 422.
13. Wang, J.-S. (1994) A fast algorithm for random sequential adsorption of discs. Int. J. Modern Phys. C, 5, 707.