On the evolution of density dependent dispersal in a spatially structured population model

Journal of Theoretical Biology

Volumn 187, Issue 3, 1997, Pages 397-408

  Jánosi, Imre M ^a,b   Scheuring, István ^b  

^a FORSCHUNGSZENTRUM JÜLICH   (Germany)

^b EÖTVÖS LORÁND UNIVERSITY   (Hungary)

Author keywords

[No Author keywords available]

Indexed keywords

COMPETITION; DISPERSION; EVOLUTION; MIGRATION; PHENOTYPE; POPULATION DENSITY; POPULATION GENETICS; POPULATION MODEL; PRIORITY JOURNAL; REVIEW;

EID: 0031558406     PISSN: 00225193     EISSN: None     Source Type: Journal    
DOI: 10.1006/jtbi.1997.0434     Document Type: Article

References (41)

1. BASCOMPTE, J. & SOLÉ, R. V. (1995). Rethinking complexity: Modelling spatiotemporal dynamics in ecology. Trends Ecol. Evol. 10, 361-366.
2. COHEN, E. E. (1995). Unexpected dominance of high frequencies in chaotic nonlinear population models. Nature, 378, 610-612.
3. COMINS, H. M., HAMILTON, W. D. & MAY, R. M. (1980). Evolutionary stable dispersal strategies. J. theor. Biol. 82, 205-230.
4. COMINS, H. N., HASSEL, M. P. & MAY, R. M. (1992). The spatial dynamics of host-parasitoid systems. J. Anim. Ecol. 61, 735-748.
5. CRESPI, B. J. & TAYLOR, P. D. (1990). Dispersal rates under variable patch density. Am. Nat. 135, 48-62.
6. CSILLING, Á., JÁNOSI, I. M., PÁSZTOR, G. & SCHEURING, I. (1994). Absence of chaos in a self-organized critical coupled map lattice. Phys. Rev. E 50, 1083-1092.
7. CZÁRÁN, T. & BARTHA, S. (1992). Spatiotemporal dynamic-models of plant-populations and communities. Trends Ecol. Evol. 7, 38-42.
8. DOEBELI, M. (1995). Dispersal and dynamics. Theor. Popul. Biol. 47, 82-106.
9. GILPIN, M. E. & HANSKI, I. (1991). Metapopulation Dynamics: Empirical and Theoretical Investigations. London: Academic Press.
10. HAMILTON, W. D. & MAY, R. M. (1977). Dispersal in stable habitats. Nature, 269, 578-581.
11. HANSKI, I. & ZHANG, D.-Y. (1993). Migration, metapopulation dynamics and fugitive co-existence. J. theor. Biol. 163, 491-504.
12. HANSKI, I., PÖYRY, J., PAKKALA, T. & KUUSSAARI, M. (1995). Multiple equilibria in metapopulation dynamics. Nature, 377, 618-621.
13. HASTINGS, A. (1993). Complex interactions between dispersal and dynamics: Lessons from coupled logistic equations. Ecology, 74, 1362-1372.
14. HASTINGS, A. & HIGGINS, K. (1994). Persistence of transients in spatially structured ecological models. Science, 263, 1133-1136.
15. HASTINGS, A. & HIGGINS, K. (1995). Correspondence. Trends Ecol. Evol. 10, 335.
16. HASSEL, M. P., COMINS, H. N. & MAY, R. M. (1994). Species coexistence and self-organizing spatial dynamics. Nature, 370, 290-292.
17. IVES, A. R. & MAY, R. M. (1985). Competition within and between species in a patchy environment: Relations between microscopic and macroscopic models. J. theor. Biol. 115, 65-92.
18. JÁNOSI, I. M. & SCHEURING, I. (1995). Reply on "Comment on 'Absence of chaos in a self-organized critical coupled map lattice'". Phys. Rev. E 52, 2116-2117.
19. JÁNOSI, I. M. & SCHEURING, I. (1996). Possible role of mobility in natural selection. In: Self-Organization of Complex Structures: From Individual to Collective Dynamics. (Schweitzer, F., ed.) Vol. II. London: Gordon and Breach.
20. KORONA, R. (1995). Evolution of dispersal: A humble but important example. Trends Ecol. Evol. 10, 53-54.
21. KREBS, C. J. (1994). Ecology: The Experimental Analysis of Distribution and Abundance, (Fourth edition). New York: Harper Collins.
22. LAW, R. & WATKINSON, A. R. (1989). In: Ecological Concepts, (Cherrett, J. M., ed.) pp. 243-284. Oxford: Blackwell Scientific Publications.
23. LIDICKER, W. Z. JR. (1975). The role of dispersal in the demography of small mammal populations. In: Small Mammals: Their Productivity and Population Dynamics, (Petruscwicz, K., Golley, F. B. & Ryszkowszky, L., eds) New York: Cambridge University Press, pp. 103-128.
24. MAYNARD-SMITH, J. (1982). Evolution and the Theory of Games, Cambridge: Cambridge University Press.
25. MCCALLUM, H. I. (1992). Effects of immigration on chaotic population dynamics. J. theor. Biol. 154, 277-284.
26. NAKAJIMA, T. & KURIHARA, Y. (1994). Evolutionary changes of dispersiveness in experimental bacterial-populations. Oikos, 69, 217-223.
27. ODUM, E. P. (1959). Fundamentals of Ecology, 2nd Edn Philadelphia: W. B. Saunders.
28. OLIVIERI, I., MICHALAKIS, Y. & GOUYON, P. H. (1995). Metapopulation genetics and the evolution of dispersal. Am Nat. 146, 202-227.
29. OSTFELD, R. S., CANHAM, CH. D. & PUGH, S. R. (1993). Intrinsic density-dependent regulation of vole populations. Nature, 366, 259-261.
30. PARADIS, E. (1995). Chaos and scale. Trends Ecol. Evol. 10, 335.
31. PARADIS, E. (1996). Metapopulations and chaos: On the stabilizing influence of dispersal. J. theor. Biol. 186, 261-266.
32. PASCUAL, M. (1993). Diffusion-induced chaos in a spatial predator-prey system. Proc. R. Soc. Lond. B 251, 1-7.
33. RESCIGNO, A. & RICHARDSON, I. W. (1973). In: Foundations of Mathematical Biology, Vol. III. pp. 283-360. (Rosen, R, ed.) New York: Academic Press.
34. ROHANI, P. & MIRAMONTES, O. (1995). Immigration and the persistence of chaos in population models. J. theor. Biol. 175, 203-206.
35. RUXTON, G. D. (1994). Low levels of immigration between chaotic populations can reduce system extinctions by inducing asynchronous regular cycles. Proc. R. Soc. Lond. B 256, 189-193.
36. RUXTON, G. D. (1995a). Comment on "Absence of chaos in a self-organized critical coupled map lattice". Phys. Rev. E 52, 2114-2115.
37. RUXTON, G. D. (1995b). Temporal scales and the occurrence of chaos in coupled populations. Trends Ecol. Evol. 10, 141-142.
38. RUXTON, G. D. (1995c). Correspondence. Trends Ecol. Evol. 10, 335-336.
39. SCHEURING, I. & JÁNOSI, I. M. (1996). When two and two make four: A structured population without chaos. J. theor. Biol. 178, 89-97.
40. SOLÉ, R. V., BASCOMPTE, J. & VALLS, J. (1992). Stability and complexibility of spatially extended two-species competition. J. theor. Biol. 159, 469-480.
41. STONE, L. (1993). Period-doubling reversals and chaos in simple ecological models. Nature, 365, 617-620.