Philippe GROS L'espace dans les modèles de dynamique des populations
38
Références citées.
[1]
Abarbanel, H.D.I., R. Brown, J.J. Sidorowich & L.S. Tsimring, 1993. The analysis of observed
chaotic data in physical systems, Rev. Mod. Phys. 65(4): 1331-1392.
[2]
Allen, J.C., W.M. Schaffer & D. Rosko, 1993, chaos reduces species extinction by amplifying
local population noise, Nature, Lond. 364(6434): 229-232.
[3]
D.A. Andow, D.A., P.M. Kareiva, S.A. Levin & A. Okubo, 1990. Spread of invading organisms,
Landscape Ecol. 4(2/3): 177-188.
[4]
Bascompte, J., & R.V. Solé, 1994. Spatially induced bifurcations in single-species population dynamics,
J. Anim. Ecol. 63 : 256-264.
[5]
Bascompte, J., & R.V. Solé (Eds.), 1998. Modeling Spatiotemporal Dynamics in Ecology,
Springer-Verlag, 230 p.
[6]
Bergé, P., Y. Pomeau & C. Vidal, 1988, L'ordre dans le chaos, Hermann éd., Paris, 352 p.
[7]
Black, K.P., P.J. Moran, & L.S. Hammond, 1991. Numerical models show coral reefs can be selfseeding, Mar. Ecol. Prog. Ser. 74: 1-11.
[8]
Blythe, S.P., R.M. Nisbet & W.S.C. Gurney, 1982. Instability and complex dynamic behaviour
in population models with long time delays, Theor. Pop. Biol. 22(2): 147-176.
[9]
Bolker, B.M., & B.T. Grenfell, 1993. Chaos and biological complexity in measles dynamics,
Proc. R. Soc. Lond. B251 : 75-81.
[10]
Bolker, B.M., & B.T. Grenfell, 1995. Space, persistence and dynamics of measles epidemics,
Phil. Trans. R. Soc. Lond. B348 : 309-320.
[11]
Bolker, B.M., S.W. Pacala, & S.A. Levin, 2000. Moment methods for ecological processes in
continuous space, chap. 20 pp. 388-411 in : Dieckmann, U., R. Law, & J.A.J. Metz, The Geometry of
Ecological Interactions. Symplifying spatial complexity, Cambridge University Press, 564 p.
[12]
Botsford, L.W., C.L. Moloney, A. Hastings, J.L. Largier, T.M. Powell, K. Higgins & J.F. Quinn, 1994.
The influence on spatially and temporally varying oceanographic conditions on meroplanctonic
metapopulations, Deep-Sea Res. II 41(1): 107-145.
[13]
Cantrell, R.S., & C. Cosner, 1996. Models for predator-prey systems at multiple scales, SIAM
Review 38(2): 256-286.
[14]
Capasso, V., & O. Diekmann (Eds.), 1999. Mathematics Inspired by Biology, Springer, 268 p.
[15]
Case, T.J., 2000. An illustrated guide to theoretical ecology, Oxford University Press, 449 p.
[16]
Chiswell S.M., & J.D. Booth, 1999. Rock lobster Jasus edwardsii larval retention by the Wairarapa
eddy off New Zealand, Mar. Ecol. Prog. Ser. 183 : 227-240.
[17]
Cohen, D.S., & J.D. Murray, 1981. A generalized diffusion model for growth and dispersal in a
population, J. Math. Biol. 12 : 237-249.
[18]
Comins, H.N., M.P. Hassell & R.M. May, 1992. The spatial dynamics of host-parasitoid systems,
J. Anim. Ecol. 61 : 735-748.
[19]
Constantino, R.F., R.A. Desharnais, J.M. Cushing & B. Dennis, 1997. Chaotic dynamics in an insect
population, Science, Wash. 275(5298): 389-391.
[20]
Dennis, B., R.A. Desharnais, J.M. Cushing & R.F. Constantino, 1995. Nonlinear demographic
dynamics: mathematical models, statistical methods, and biological experiments, Ecological
Monographs 65(3): 261-281.
[21]
Desharnais, R.A., 1997. Population dynamics of Tribolium, chap. 9, pp. 303-328 in : S. Tuljapurkar
& H. Caswell, Structured-population models in marine, terrestrials, and freshwater systems,
Chapman & Hall eds., 643 p.
38
Références citées.
[1]
Abarbanel, H.D.I., R. Brown, J.J. Sidorowich & L.S. Tsimring, 1993. The analysis of observed
chaotic data in physical systems, Rev. Mod. Phys. 65(4): 1331-1392.
[2]
Allen, J.C., W.M. Schaffer & D. Rosko, 1993, chaos reduces species extinction by amplifying
local population noise, Nature, Lond. 364(6434): 229-232.
[3]
D.A. Andow, D.A., P.M. Kareiva, S.A. Levin & A. Okubo, 1990. Spread of invading organisms,
Landscape Ecol. 4(2/3): 177-188.
[4]
Bascompte, J., & R.V. Solé, 1994. Spatially induced bifurcations in single-species population dynamics,
J. Anim. Ecol. 63 : 256-264.
[5]
Bascompte, J., & R.V. Solé (Eds.), 1998. Modeling Spatiotemporal Dynamics in Ecology,
Springer-Verlag, 230 p.
[6]
Bergé, P., Y. Pomeau & C. Vidal, 1988, L'ordre dans le chaos, Hermann éd., Paris, 352 p.
[7]
Black, K.P., P.J. Moran, & L.S. Hammond, 1991. Numerical models show coral reefs can be selfseeding, Mar. Ecol. Prog. Ser. 74: 1-11.
[8]
Blythe, S.P., R.M. Nisbet & W.S.C. Gurney, 1982. Instability and complex dynamic behaviour
in population models with long time delays, Theor. Pop. Biol. 22(2): 147-176.
[9]
Bolker, B.M., & B.T. Grenfell, 1993. Chaos and biological complexity in measles dynamics,
Proc. R. Soc. Lond. B251 : 75-81.
[10]
Bolker, B.M., & B.T. Grenfell, 1995. Space, persistence and dynamics of measles epidemics,
Phil. Trans. R. Soc. Lond. B348 : 309-320.
[11]
Bolker, B.M., S.W. Pacala, & S.A. Levin, 2000. Moment methods for ecological processes in
continuous space, chap. 20 pp. 388-411 in : Dieckmann, U., R. Law, & J.A.J. Metz, The Geometry of
Ecological Interactions. Symplifying spatial complexity, Cambridge University Press, 564 p.
[12]
Botsford, L.W., C.L. Moloney, A. Hastings, J.L. Largier, T.M. Powell, K. Higgins & J.F. Quinn, 1994.
The influence on spatially and temporally varying oceanographic conditions on meroplanctonic
metapopulations, Deep-Sea Res. II 41(1): 107-145.
[13]
Cantrell, R.S., & C. Cosner, 1996. Models for predator-prey systems at multiple scales, SIAM
Review 38(2): 256-286.
[14]
Capasso, V., & O. Diekmann (Eds.), 1999. Mathematics Inspired by Biology, Springer, 268 p.
[15]
Case, T.J., 2000. An illustrated guide to theoretical ecology, Oxford University Press, 449 p.
[16]
Chiswell S.M., & J.D. Booth, 1999. Rock lobster Jasus edwardsii larval retention by the Wairarapa
eddy off New Zealand, Mar. Ecol. Prog. Ser. 183 : 227-240.
[17]
Cohen, D.S., & J.D. Murray, 1981. A generalized diffusion model for growth and dispersal in a
population, J. Math. Biol. 12 : 237-249.
[18]
Comins, H.N., M.P. Hassell & R.M. May, 1992. The spatial dynamics of host-parasitoid systems,
J. Anim. Ecol. 61 : 735-748.
[19]
Constantino, R.F., R.A. Desharnais, J.M. Cushing & B. Dennis, 1997. Chaotic dynamics in an insect
population, Science, Wash. 275(5298): 389-391.
[20]
Dennis, B., R.A. Desharnais, J.M. Cushing & R.F. Constantino, 1995. Nonlinear demographic
dynamics: mathematical models, statistical methods, and biological experiments, Ecological
Monographs 65(3): 261-281.
[21]
Desharnais, R.A., 1997. Population dynamics of Tribolium, chap. 9, pp. 303-328 in : S. Tuljapurkar
& H. Caswell, Structured-population models in marine, terrestrials, and freshwater systems,
Chapman & Hall eds., 643 p.