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Existence of the non-constant steady states to a fractional diffusion predator-prey system including Holling type-II functional response
by
Li, Chenglin
in
Analysis
/ Difference and Functional Equations
/ Flux
/ fractional diffusion
/ Functional Analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ stability
/ steady states
2017
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Existence of the non-constant steady states to a fractional diffusion predator-prey system including Holling type-II functional response
by
Li, Chenglin
in
Analysis
/ Difference and Functional Equations
/ Flux
/ fractional diffusion
/ Functional Analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ stability
/ steady states
2017
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Do you wish to request the book?
Existence of the non-constant steady states to a fractional diffusion predator-prey system including Holling type-II functional response
by
Li, Chenglin
in
Analysis
/ Difference and Functional Equations
/ Flux
/ fractional diffusion
/ Functional Analysis
/ Mathematics
/ Mathematics and Statistics
/ Ordinary Differential Equations
/ Partial Differential Equations
/ stability
/ steady states
2017
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Existence of the non-constant steady states to a fractional diffusion predator-prey system including Holling type-II functional response
Journal Article
Existence of the non-constant steady states to a fractional diffusion predator-prey system including Holling type-II functional response
2017
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Overview
This paper is concerned with a fractional diffusion predator-prey system with Holling type-II functional response in a bounded domain with no flux boundary condition. The local and global stabilities are investigated and sufficient conditions of stabilities are obtained. The existence of the non-constant steady states is considered and the sufficient conditions of the existence for the non-constant steady states are also obtained. The results show that the predator and the prey can coexist under some suitable conditions with fractional diffusion.
Publisher
Springer International Publishing,Springer Nature B.V,SpringerOpen
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