Gradual Regime Shifts in Fairy Circles
arXiv:1703.00732 · doi:10.1073/pnas.1504289112
Abstract
Large responses of ecosystems to small changes in the conditions--regime shifts--are of great interest and importance. In spatially extended ecosystems, these shifts may be local or global. Using empirical data and mathematical modeling, we investigated the dynamics of the Namibian fairy circle ecosystem as a case study of regime shifts in a pattern-forming ecosystem. Our results provide new support, based on the dynamics of the ecosystem, for the view of fairy circles as a self-organization phenomenon driven by water-vegetation interactions. The study further suggests that fairy circle birth and death processes correspond to spatially confined transitions between alternative stable states. Cascades of such transitions, possible in various pattern-forming systems, result in gradual rather than abrupt regime shifts.
References in corpus (3)
Cited by in corpus (19)
- Desertification by Front Propagation?
- Assessing the robustness of spatial pattern sequences in a dryland vegetation model
- The existence of localized vegetation patterns in a systematically reduced model for dryland vegetation
- Localized states qualitatively change the response of ecosystems to varying conditions and local disturbances
- A Fast-Slow Model of Banded Vegetation Pattern Formation in Drylands
- Stationary peaks in a multivariable reaction--diffusion system: Foliated snaking due to subcritical Turing instability
- Rate-Induced Tipping in Heterogeneous Reaction-Diffusion Systems: An Invariant Manifold Framework and Geographically Shifting Ecosystems
- Transitions between dissipative localized structures in the simplified Gilad-Meron model for dryland plant ecology
- Criteria for the (in)stability of planar interfaces in singularly perturbed 2-component reaction-diffusion equations
- Wavelength selection beyond Turing
- Vegetation Patterning Can Both Impede and Trigger Critical Transitions from Savanna to Grassland
- Slow localized patterns in singularly perturbed 2-component reaction-diffusion equations
- Aperiodic clustered and periodic hexagonal vegetation spot arrays explained by inhomogeneous environments and climate trends in arid ecosystems
- Existence of localised radial patterns in a model for dryland vegetation
- Dihedral rings of patterns emerging from a Turing bifurcation
- Diverse patterns of pebbles on sand on Mars and Earth
- How spatial patterns can lead to less resilient ecosystems
- Traveling vegetation-herbivore waves can sustain ecosystems threatened by droughts and population growth
- Predicting the emergence of localised dihedral patterns in models for dryland vegetation