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International Journal of Bifurcation and Chaos, ISSN 0218-1274, 09/2015, Volume 25, Issue 10, p. 1550130
Journal Article
2008, Oxford biology, ISBN 0199230692, xii, 290
Dragonflies and Damselflies documents the latest advances in odonate biology and relates these to a broader ecological and evolutionary research agenda.... 
Damselflies | Evolution | Insects | Dragonflies | Biology, life sciences | ecology and conservation | Population ecology | Sexual size diamorphism | Community ecology | Migration | Sex-limited colour polymorphisms | Conservation | Predator-prey interactions
Book
Functional Ecology, ISSN 0269-8463, 01/2019, Volume 33, Issue 1, pp. 13 - 30
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 07/2018, Volume 329, pp. 210 - 226
In this paper, we investigate the stochastic dynamics of a simple epidemic model incorporating the mean-reverting Ornstein–Uhlenbeck process analytically and... 
Intensity of volatility | Speed of reversion | Environment fluctuations | Mean-reverting | Stationary distribution | SURVIVAL | PARASITES | MATHEMATICS, APPLIED | STABILITY | PREDATOR-PREY MODEL | DISEASES | SYSTEMS | EXTINCTION | Epidemics | Models | Numerical analysis | Analysis | Population biology
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 04/2019, Volume 347, pp. 808 - 838
This paper aims at controlling bifurcation of a fractional predator–prey system by an original extended delayed feedback controller. Firstly, some sufficient... 
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
by Li, Li
Applied Mathematics and Computation, ISSN 0096-3003, 05/2015, Volume 258, pp. 342 - 349
Understanding of patterns in disease spreading is an issue of significant current interest in epidemiology. In this paper, an epidemic model with spatial... 
Parasite-host | Stochasticity | Patch invasion | Diffusion | PARASITES | MATHEMATICS, APPLIED | STOCHASTIC INVASION | PREDATOR-PREY SYSTEM | PATTERN-FORMATION | CROSS-DIFFUSION | DYNAMICS | SPREAD | EXTINCTION | Epidemics | Epidemiology | Analysis
Journal Article
Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 07/2019, Volume 525, pp. 732 - 740
In this paper, we investigate the Turing pattern formation of a reaction–diffusion parasite–host model analytically and numerically. We give the stability of... 
parasite–host model | Stability | Steady-state | Turing pattern | parasite-host model | PHYSICS, MULTIDISCIPLINARY | EPIDEMIC MODEL | PREDATOR-PREY MODEL | SPATIOTEMPORAL DYNAMICS | TRANSMISSION DYNAMICS | SPATIAL-PATTERNS | TRAVELING-WAVES | DISEASE | TURING PATTERNS | ZIKA VIRUS | Epidemics | Models | Numerical analysis | Analysis
Journal Article
2000, Methods in ecology, ISBN 9780865427402, x, 348
Book
Journal of Dynamics and Differential Equations, ISSN 1040-7294, 9/2017, Volume 29, Issue 3, pp. 957 - 979
Journal Article
Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 03/2018, Volume 459, Issue 1, pp. 1 - 9
We study an initial boundary value problem for a reaction–diffusion system arising in the study of a singular predator–prey system. Under an assumption on the... 
Darboux integrable | Center | Spatial-temporal oscillation | Singular predator–prey model | SYSTEM | MATHEMATICS | MATHEMATICS, APPLIED | BEHAVIOR | Singular predator-prey model
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 04/2019, Volume 347, pp. 249 - 264
Journal Article
Mathematical Models and Methods in Applied Sciences, ISSN 0218-2025, 10/2016, Volume 26, Issue 11, pp. 2129 - 2162
We analyze predator-prey models in which the movement of predator searching for prey is the superposition of random dispersal and taxis directed toward the... 
prey-taxis | bifurcation | analytic semigroup | stability | chemotaxis | Predator'prey interactions | PATTERN-FORMATION | MATHEMATICS, APPLIED | GLOBAL BIFURCATION | CANCER INVASION | BEHAVIOR | CHEMOTAXIS SYSTEMS | Predator-prey interactions
Journal Article
Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 02/2019, Volume 515, pp. 299 - 309
This paper investigates a predator–prey model that adds a cooperation term to the attack rate of the predator population. For the non-spatial model, the... 
Bi-stability | Hunting cooperation | Hopf bifurcation | Turing instability | Predator–prey model | Predator prey model | FORAGING FACILITATION | PHYSICS, MULTIDISCIPLINARY | LIONS | PATTERNS | PACK SIZE | FOOD
Journal Article
2002, 2002/N:03., Volume 2002/N:03., [1] p. (Abst. only)
The most well-known predator-prey model is that proposed by Volterra. There is one energy flow to the system-autotrophs primary production. Nature appears to... 
aquatic communities | predator prey interactions | ecosystems | plankton | modelling | Volterra model
Book
Applied Mathematics and Computation, ISSN 0096-3003, 2011, Volume 217, Issue 22, pp. 9085 - 9104
In this paper, we analyze the dynamics of a delayed predator–prey system in the presence of harvesting. This is a modified version of the Leslie–Gower and... 
Predator–prey | Hopf bifurcation | Periodic solution | Harvesting | Delay | Predator-prey | LESLIE-GOWER | SYSTEM | MATHEMATICS, APPLIED | GLOBAL DYNAMICS | STABILITY | FISHERY | Dynamic tests | Stability | Dynamics | Bifurcation theory | Mathematical models | Dynamical systems
Journal Article
Oikos, ISSN 0030-1299, 04/2014, Volume 123, Issue 4, pp. 385 - 388
Simulation models are widely used to represent the dynamics of ecological systems. A common question with such models is how changes to a parameter value or... 
DISPERSAL | POPULATION | FUNCTIONAL RESPONSE | PREDATOR-PREY SYSTEMS | COMMUNITY | INDICATORS | STABILITY | SENSITIVITY | CLASSIFICATION | ECOLOGY | ECOSYSTEM | Usage | Models | Computer-generated environments | Computer simulation | Analysis | Marine sciences | Parameter estimation | Ecology | Statistical inference | Simulation
Journal Article