Forest Dynamics: A Spatial Gap Model Simulated on a Cellular Automata Network

References

• Acevedo M.F. 1981. “On Horn's Markovian Model of Forest Dynamics with Particular Reference to Tropical Forests”, Theoretical Population Biology 19, pp. 230–250.
   Web of Science ®Google Scholar
• Auger P. 1995. “Automates cellulaires et dynamique spatiale. Modélisation de la dynamique forestière”, Rev. Ecol. (Terre Vie) 50, pp. 261–272.
   Google Scholar
• Boon J.P., U. Frisch, et D. D'Humières. 1993. “L'hydrodynamique modélisée sur réseau”, La Recherche 253 Volume 24, pp. 391–399.
   Google Scholar
• Bormann F.H., and G.E. Likens. 1979. “Catastrophic Disturbance and the Steady State in Northern Hardwood Forest”, American Scientist 67, pp. 660–669.
   Web of Science ®Google Scholar
• Botkin D.B. 1993. “Forest Dynamics. An Ecological Model”, Oxford University Press, Oxford.
   Google Scholar
• Botkin D.B., J.F. Janak and J.R. Wallis. 1972. “Rationale, Limitations, and Assumptions of a Northeastern Forest Growth Simulator”, IBM J. Res. Develop. 16, pp. 101–116.
   Web of Science ®Google Scholar
• Brisson J., Y. Bergeron, A. Bouchard, et A. Leduc. 1994. “Beech-Maple Dynamics in an Old-Growth Forest in Southern Québec, Canada”, Ecoscience 1(1), pp. 40–46.
   Web of Science ®Google Scholar
• Bugmann H.K.M., X. Yan, M.T. Sykes, P. Martin, M. Lindner, P.V. Desanker, and C.G. Cumming. 1996. “A Comparison of Forest Gap Models: Model Structure and Behaviour”, Climatic Change 34, pp. 289–313.
   Web of Science ®Google Scholar
• Busing R.T. 1991. “A Spatial Model of Forest Dynamics”, Vegetatio 92, pp.167–191.
   Google Scholar
• Colasanti R.L., and R. Hunt. 1997. “Real Botany with Artificial Plants: A Dynamic, Self-Assembling, Plant Model for Individuals and Populations”, Proceedings of the Fourth European Conference on Artificial Life ECAL97, Edited by Husbands P. and Harvey I., MIT Press, Cambridge, pp. 266–273.
   Google Scholar
• Coquillard P., and D.R.C. Hill. 1997. “Modélisation et simulation d'écosystèmes. Des modèles déterministes aux simulations à événements discrets”, Masson, Paris.
   Google Scholar
• Deutschman D.H., S.A. Levin, C. Devine, and L.A. Büttel. 1997. “Scaling from Trees to Forests: Analysis of a Complex Simulation Model”, Science Online, http://www.sciencemag.org/feature/data/deutschman/index.htm.
   Google Scholar
• Elmoznino H., et C. Lobry. 1996. “Automates cellulaires et modélisation de la dynamique forestière”, Écologie, t.28(4), pp. 307–321.
   Google Scholar
• Franc A. 1996. “Croissance des peuplements forestiers hétérogènes : modélisation par des réseaux d'automates cellulaires”, Actes des journées du programme environnement, vie et sociétés. Tendances nouvelles en modélisation pour l'environnement.
   Google Scholar
• Horn H.S. 1975a. “Forest Succession”, Sci. Am. 232, pp. 90–98.
   Web of Science ®Google Scholar
• Horn H.S. 1975b. “Markovian Properties of Forest Succession”, Ecology and Evolution of Communities, Harvard University Press, Cambridge, pp. 196–211.
   Google Scholar
• Karafyllidis I., and A. Thanailakis. 1997. “A Model for Predicting Forest Fire Spreading Using Cellular Automata”, Ecological Modelling 99, pp.87–97.
   Web of Science ®Google Scholar
• Langlois A., et M. Phipps. 1997. “Automates cellulaires. Application à la simulation urbaine”, Hermes, Paris.
   Google Scholar
• Pacala S.W., C.D. Canham, J.A.J. Silander, R.K. Kobe, and E. Ribbens. 1996. “Forest Models Defined by Field Measurements: Estimation, Error Analysis and Dynamics”, Ecol. Monogr. 66, pp. 1–43.
   Web of Science ®Google Scholar
• Shugart H.H. 1984. “A Theory of Forest Dynamics”, Springer-Verlag, New York.
   Google Scholar
• Smith T.M., and D.L. Urban. 1988. “Scale and Resolution of Forest Structural Pattern”, Vegetatio 74, pp. 143–150.
   Google Scholar
• Urban D.L., and H.H. H.H. Shugart 1992. “Individual-Based Models of Forest Succession”, Plant Succession. Theory and Prediction. Edited by Glenn-Lewin D.C., R.K. Peet, and T.T. Veblen, Chapman & Hall, London, pp. 249–292.
   Google Scholar
• Van der Meer P.J., F. Bongers, L. Chatrou and B. Riéra. 1994. “Defining Canopy Gaps in a Tropical Rain Forest: Effects on Gap Size and Turnover Time”, Acta Ecologica 15 (6), pp. 701–714.
   Google Scholar
• Weisbuch G. 1989. “Dynamique des systèmes complexes. Une introduction aux réseaux d'automates”, Savoir actuels, InterEditions / Editions du CNRS.
   Google Scholar
• Wisset C. 1991. “A Model for the Mosaic-Cycle Concept”, The Mosaic-Cycle Concept of Ecosystems. Edited by Remmert H., Springer-Verlag, pp.22–45.
   Google Scholar
• Wolfram S. 1994. “Cellular Automata and Complexity”, Collected papers. Addisson Wesley, Reading.
   Google Scholar