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Volumn 17, Issue 2, 1987, Pages 301-314

Repellers in reaction-diffusion systems

a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 4344694661 PISSN: 00357596 EISSN: None Source Type: Journal
DOI: 10.1216/RMJ-1987-17-2-301 Document Type: Article

Times cited : (13)

References (15)

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- Decay to uniform states in competitve systems, SIAM
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- Fife, P.C.¹

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- General cooperation theorem for hypercycles, Monatsch
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- Hofbauer, J.A.¹

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- Predator mediated coexistence with a switching predator
- V. Hutson, Predator mediated coexistence with a switching predator. Math. Biosci. 68 (1984), 233-246.
- (1984) Math. Biosci , vol.68 , pp. 233-246
- Hutson, V.¹

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- A theorem on average Liapunov junctions, Monatsch
- V. Hutson, A theorem on average Liapunov junctions, Monatsch. Math. 98 (1984), 267-275.
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- Hutson, V.¹

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- Permanent coexistence in general models of three interacting species
- V. Hutson, Permanent coexistence in general models of three interacting species, J. Math. Biol. 21 (1985), 285-298.
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- Hutson, V.¹

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- A criterion for permanent coexistence of species, with an application to a two-prey one-predator system
- V. Hutson and G.T. Vickers, A criterion for permanent coexistence of species, with an application to a two-prey one-predator system, Math. Biosci. 63 (1983), 253-269.
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- Hutson, V.¹ Vickers, G.T.²

11
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- The diffusive Lotka-Volterra system “with three species can have a stable non-constant equilibrium solution
- K. Kishimoto, The diffusive Lotka-Volterra system “with three species can have a stable non-constant equilibrium solution, J. Math. Biol. 16 (1982), 103-112.
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- Kishimoto, K.¹

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- Limiting behaviour for a prey-predator model with diffusion and crowding effects
- A. Leung, Limiting behaviour for a prey-predator model with diffusion and crowding effects. J. Math. Biol. 6 (1978), 87-93.
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- Dynamical systems under constant organization, III. Cooperative and competitive behavior of hypercycles
- P. Schuster, K. Sigmund, and R. Wolff, Dynamical systems under constant organization, III. Cooperative and competitive behavior of hypercycles. J. Diff. Equms. 32 (1979), 357-368.
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- Schuster, P.¹ Sigmund, K.² Wolff, R.³

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- J. Smoller, Shock Waves and Reaction-Diffusion Equations. Springer-Verlag, New York, 1982.
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15
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