| Article ID | Journal | Published Year | Pages | File Type |
|---|---|---|---|---|
| 759771 | Communications in Nonlinear Science and Numerical Simulation | 2011 | 19 Pages |
A dynamical model of the natural conflict triad is investigated. The conflict interacting substances of the triad are: some biological population, a living resource, and a negative factor (e.g., infection diseases). We suppose that each substance is multi-component. The main coexistence phases for substances are established: the equilibrium point (stable state), the local cyclic orbits (attractors), the global periodic oscillating trajectories, and the evolution close to chaotic. The bifurcation points and obvious thresholds between phases are exhibited in the computer simulations.
Research highlights► A dynamical model of the conflict triad is investigated. ► Conflict triad includes population, resource and negative factor. ► The main coexistence phases for substances are observed. ► Among them equilibrium points, cyclic orbits, periodic oscillation, etc. ► Computer simulations exhibit bifurcation points and thresholds.
