Philippe GROS L'espace dans les modèles de dynamique des populations
39
[22]
Dieckmann, U., & R. Law, 2000. Relaxation projections and the method of moments, chap. 21
pp. 412-455 in : Dieckmann, U., R. Law, & J.A.J. Metz. The Geometry of Ecological Interactions.
Symplifying spatial complexity, Cambridge University Press, 564 p.
[23]
Dieckmann, U., R. Law, & J.A.J. Metz (Eds.) 2000. The Geometry of Ecological Interactions.
Symplifying spatial complexity, Cambridge University Press, 564 p.
[24]
Dower, J.F., T.J. Miller & W.C. Leggett, 1997. The role of microscale turbulence in the feeding
ecology of larval fish, Advances in Marine Biology 31 : 169-220.
[25]
Durrett R., & S.A. Levin, 1994. Stochastic spatial models: a user's guide to ecological applications,
Phil. Trans. R. Soc. Lond. B343(1305): 329-350.
[26]
Ellner, S., & P. Turchin, 1995. Chaos in a noisy world: new methods and evidence from time series
analysis, Am. Nat. 145(3): 343-375.
[27]
Enserink, M., R. Stone, E. Stokstad, J. Kaiser, E. Finkel, & D. Malakoff, 1999. Biological invaders,
Science, Wash. 285(5435): 1834-1843.
[28]
Finkenstädt, B., & B.T. Grenfell, 1998. Empirical determinants of measles metapopulation
dynamics in England and Wales, Proc. R. Soc. Lond. B265 : 211-220.
[29]
Finkenstädt, B., M.J. Keeling & B.T. Grenfell, 1998. Patterns of density dependence in measles
dynamics, Proc. R. Soc. Lond. B265 : 753-762.
[30]
Gardner, M.R, & W.R. Ashby, 1970. Connectance of large dynamic (cybernetic) systems: critical
values for stability, Nature, Lond. 228(5273): 784.
[31]
Giller, P.S., A.G. Hildrew, & D.G. Rafaelli (Eds.), 1994. Aquatic Ecology. Scale, pattern and
process, Blackwell Scientific Publications, Oxford, 649 p.
[32]
Grenfell, B.T., O.F. Price, S.D. Albon, & T.H. Clutton-Brock, 1992. Overcompensation and population
cycles in an ungulate, Nature, Lond. 355(6363) : 823-826.
[33]
Grime, P.J., 1997. Biodiversity and ecosystem function: the debate deepens, Science, Wash. 277
(5330): 1260-61.
[34]
Grosholz, E.D., 1996. Contrasting rates of spread for introduced species in terrestrial and marine
systems, Ecology 77(6): 1680-1686.
[35]
Gurney, W.S.C., & R.M. Nisbet, 1998, Ecological Dynamics, Oxford University Press, 335 p.
[36]
Hadeler, K.P., 1999. Reaction transport systems in biological modelling, pp. 95-150 in :
Mathematics Inspired by Biology, V. Capasso & O. Diekmann (Eds.), Springer, 268 p.
[37]
Hanski, I., 1999. Metapopulation Ecology, Oxford University Press, 313 p.
[38]
Hart, D.R., & R.H. Gardner, 1997. A spatial model for the spread of invading organisms subject to
competition, J. Math. Biol. 35(8): 935-948.
[39]
Hassell, M.P., 2000. The Spatial and Temporal Dynamics of Host-Parasitoid Interactions,
Oxford Series in Ecology and Evolution, Oxford University Press, 200 p.
[40]
Hassell, M.P., H.N. Comins & R.M. May, 1991. Spatial structure and chaos in insect population
dynamics, Nature, Lond. 353(6341): 255-258.
[41]
Hassell, M.P., & H.B. Wilson, 1997. The dynamics of spatially distributed host-parasitoid systems,
chap. 4, pp. 75-110 in : D. Tilman & P. Kareiva, Spatial Ecology. The role of space in population dynamics
and interspecific interactions, Princeton University Press, 368 p.
[42]
Hastings, A., 1996. Models of spatial spread: is the theory complete ? Ecology, 77(6): 1675-1679.
[43]
Hastings, A., 1998. Transients in spatial ecological models, pp. 189-198 in : Modeling spatiotemporal
dynamics in ecology, Springer-Verlag, 230 p.
[44]
Hastings, A., & K. Higgins, 1994. Persistence of transients in spatially structured ecological models,
Science, Wash. 263(5150): 1133-1136.
[45]
Hillen, T., 1996. A Turing model with correlated random walk, J. Math. Biol. 35(1) : 49-72.
[46]
Hinckley, S., A.J. Hermann & B.A. Megrey, 1996. Development of a spatially explicit, individualbased model of marine fish early life history, Mar. Ecol. Prog. Ser. 139 : 47-68.
39
[22]
Dieckmann, U., & R. Law, 2000. Relaxation projections and the method of moments, chap. 21
pp. 412-455 in : Dieckmann, U., R. Law, & J.A.J. Metz. The Geometry of Ecological Interactions.
Symplifying spatial complexity, Cambridge University Press, 564 p.
[23]
Dieckmann, U., R. Law, & J.A.J. Metz (Eds.) 2000. The Geometry of Ecological Interactions.
Symplifying spatial complexity, Cambridge University Press, 564 p.
[24]
Dower, J.F., T.J. Miller & W.C. Leggett, 1997. The role of microscale turbulence in the feeding
ecology of larval fish, Advances in Marine Biology 31 : 169-220.
[25]
Durrett R., & S.A. Levin, 1994. Stochastic spatial models: a user's guide to ecological applications,
Phil. Trans. R. Soc. Lond. B343(1305): 329-350.
[26]
Ellner, S., & P. Turchin, 1995. Chaos in a noisy world: new methods and evidence from time series
analysis, Am. Nat. 145(3): 343-375.
[27]
Enserink, M., R. Stone, E. Stokstad, J. Kaiser, E. Finkel, & D. Malakoff, 1999. Biological invaders,
Science, Wash. 285(5435): 1834-1843.
[28]
Finkenstädt, B., & B.T. Grenfell, 1998. Empirical determinants of measles metapopulation
dynamics in England and Wales, Proc. R. Soc. Lond. B265 : 211-220.
[29]
Finkenstädt, B., M.J. Keeling & B.T. Grenfell, 1998. Patterns of density dependence in measles
dynamics, Proc. R. Soc. Lond. B265 : 753-762.
[30]
Gardner, M.R, & W.R. Ashby, 1970. Connectance of large dynamic (cybernetic) systems: critical
values for stability, Nature, Lond. 228(5273): 784.
[31]
Giller, P.S., A.G. Hildrew, & D.G. Rafaelli (Eds.), 1994. Aquatic Ecology. Scale, pattern and
process, Blackwell Scientific Publications, Oxford, 649 p.
[32]
Grenfell, B.T., O.F. Price, S.D. Albon, & T.H. Clutton-Brock, 1992. Overcompensation and population
cycles in an ungulate, Nature, Lond. 355(6363) : 823-826.
[33]
Grime, P.J., 1997. Biodiversity and ecosystem function: the debate deepens, Science, Wash. 277
(5330): 1260-61.
[34]
Grosholz, E.D., 1996. Contrasting rates of spread for introduced species in terrestrial and marine
systems, Ecology 77(6): 1680-1686.
[35]
Gurney, W.S.C., & R.M. Nisbet, 1998, Ecological Dynamics, Oxford University Press, 335 p.
[36]
Hadeler, K.P., 1999. Reaction transport systems in biological modelling, pp. 95-150 in :
Mathematics Inspired by Biology, V. Capasso & O. Diekmann (Eds.), Springer, 268 p.
[37]
Hanski, I., 1999. Metapopulation Ecology, Oxford University Press, 313 p.
[38]
Hart, D.R., & R.H. Gardner, 1997. A spatial model for the spread of invading organisms subject to
competition, J. Math. Biol. 35(8): 935-948.
[39]
Hassell, M.P., 2000. The Spatial and Temporal Dynamics of Host-Parasitoid Interactions,
Oxford Series in Ecology and Evolution, Oxford University Press, 200 p.
[40]
Hassell, M.P., H.N. Comins & R.M. May, 1991. Spatial structure and chaos in insect population
dynamics, Nature, Lond. 353(6341): 255-258.
[41]
Hassell, M.P., & H.B. Wilson, 1997. The dynamics of spatially distributed host-parasitoid systems,
chap. 4, pp. 75-110 in : D. Tilman & P. Kareiva, Spatial Ecology. The role of space in population dynamics
and interspecific interactions, Princeton University Press, 368 p.
[42]
Hastings, A., 1996. Models of spatial spread: is the theory complete ? Ecology, 77(6): 1675-1679.
[43]
Hastings, A., 1998. Transients in spatial ecological models, pp. 189-198 in : Modeling spatiotemporal
dynamics in ecology, Springer-Verlag, 230 p.
[44]
Hastings, A., & K. Higgins, 1994. Persistence of transients in spatially structured ecological models,
Science, Wash. 263(5150): 1133-1136.
[45]
Hillen, T., 1996. A Turing model with correlated random walk, J. Math. Biol. 35(1) : 49-72.
[46]
Hinckley, S., A.J. Hermann & B.A. Megrey, 1996. Development of a spatially explicit, individualbased model of marine fish early life history, Mar. Ecol. Prog. Ser. 139 : 47-68.