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Local bifurcation of a Ronsenzwing-MacArthur predator prey model with two prey-taxis

1 Department of Mathematics, Harbin University, Harbin, Heilongjiang, 150001, P.R. China
2 Institute of Telecommunication Satellite, China Academy of Space Technology, P.R. China
3 School of Mathematical and Science, Harbin Normal University, Harbin, Heilongjiang, 150025, P.R. China

Special Issues: Differential Equations in Mathematical Biology

The paper investigates the steady state bifurcation analysis in a general Ronsenzwing-MacArthur predator prey model with two prey-taxis under Neumann boundary conditions. The results show that the rich dynamics in predator prey systems with two prey taxis.
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