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1994, 2nd ed., Interdisciplinary applied mathematics, ISBN 0387943161, Volume 5., xv, 407
Book
1985, Lecture notes in mathematics, ISBN 9780387160375, Volume 1160, vi, 115
Book
Applied Mathematics and Computation, ISSN 0096-3003, 01/2017, Volume 293, pp. 293 - 310
This paper investigates an issue of bifurcation control for a novel incommensurate fractional-order predator–prey system with time delay. Firstly, the... 
Fractional-order predator–prey system | Time delay | Hopf bifurcation | Bifurcation control | MATHEMATICS, APPLIED | STABILITY | MODEL | TIME-DELAY | FUNCTIONAL-RESPONSE | CHAOS | NEURAL-NETWORKS | DISCRETE | HOPF-BIFURCATION | DYNAMICS | HYBRID CONTROL | Fractional-order predator prey system
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 04/2019, Volume 347, pp. 360 - 369
The present paper considers a delayed generalized fractional-order prey-predator model with interspecific competition. The existence of the nontrivial positive... 
Fractional-order system | Stability | Time delay | Hopf bifurcation | Prey-predator model | SYSTEM | MATHEMATICS, APPLIED | SIR MODEL | GLOBAL DYNAMICS | HOPF-BIFURCATION | DIFFERENTIAL-EQUATIONS
Journal Article
Computers and Mathematics with Applications, ISSN 0898-1221, 12/2015, Volume 70, Issue 12, pp. 3043 - 3056
We consider a diffusive Leslie–Gower predator–prey model subject to the homogeneous Neumann boundary condition. Treating the diffusion coefficient d as a... 
Steady-state bifurcation | Leslie–Gower predator–prey | Hopf bifurcation | Double eigenvalue | SYSTEM | MATHEMATICS, APPLIED | GLOBAL STABILITY | II SCHEMES | ENVIRONMENT | SPATIOTEMPORAL PATTERNS | Leslie-Gower predator-prey | Mathematical analysis | Eigenvalues | Bifurcations | Constants | Mathematical models | Bifurcation theory | Diffusion
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 04/2019, Volume 347, pp. 808 - 838
•Employing extended feedback policy to effectually control bifurcation of the fractional delayed predator–prey model.•Effects of extended feedback delay on... 
Fractional-order | Extended feedback | Predator–prey system | Time delay | Bifurcation control | MATHEMATICS, APPLIED | STABILITY | DIFFERENTIAL SYSTEM | TIME-DELAY | DYNAMICAL BEHAVIORS | SYNCHRONIZATION | CHAOS | NEURAL-NETWORKS | Predator-prey system
Journal Article
Journal Article
1991, Developments in civil engineering, ISBN 0444881409, Volume 39, xvi, 358
Book
Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 07/2012, Volume 391, Issue 1, pp. 265 - 277
This paper is concerned with an autocatalysis model subject to no-flux boundary conditions. The existence of Hopf bifurcation are firstly obtained. Then by the... 
Steady-state bifurcation | Hopf bifurcation | Diffusion | MATHEMATICS | MATHEMATICS, APPLIED | STABILITY | EQUATIONS | SELKOV MODEL | PATTERNS | LENGYEL-EPSTEIN SYSTEM
Journal Article
Mathematical Problems in Engineering, ISSN 1024-123X, 2018, Volume 2018, pp. 1 - 21
Journal Article
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