Many-species ecological fluctuations as a jump process from the brink of extinction
暂无分享,去创建一个
[1] F. Wijland,et al. A run-and-tumble particle around a spherical obstacle: steady-state distribution far-from-equilibrium , 2023, 2303.00331.
[2] G. Biroli,et al. Generalized Lotka-Volterra Equations with Random, Nonreciprocal Interactions: The Typical Number of Equilibria. , 2022, Physical review letters.
[3] G. Bunin,et al. Aging by Near-Extinctions in Many-Variable Interacting Populations. , 2022, Physical Review Letters.
[4] S. Schreiber,et al. Permanence via invasion graphs: incorporating community assembly into modern coexistence theory , 2022, Journal of Mathematical Biology.
[5] Daniel R. Amor,et al. Emergent phases of ecological diversity and dynamics mapped in microcosms , 2021, bioRxiv.
[6] G. Biroli,et al. Dynamics of liquids in the large-dimensional limit. , 2021, Physical review. E.
[7] D. S. Fisher,et al. Stabilization of extensive fine-scale diversity by ecologically driven spatiotemporal chaos , 2020, Proceedings of the National Academy of Sciences.
[8] A. Rossberg,et al. Intrinsic ecological dynamics drive biodiversity turnover in model metacommunities , 2020, Nature Communications.
[9] Guy Bunin,et al. Complex interactions can create persistent fluctuations in high-diversity ecosystems , 2020, PLoS Comput. Biol..
[10] J. Fuhrman,et al. Long-term stability and Red Queen-like strain dynamics in marine viruses , 2019, Nature Microbiology.
[11] M. Loreau,et al. Fingerprints of High-Dimensional Coexistence in Complex Ecosystems , 2019, Physical Review X.
[12] Guy Bunin,et al. Numerical implementation of dynamical mean field theory for disordered systems: application to the Lotka–Volterra model of ecosystems , 2019, Journal of Physics A: Mathematical and Theoretical.
[13] Guy Bunin,et al. Generic assembly patterns in complex ecological communities , 2018, Proceedings of the National Academy of Sciences.
[14] Eric J Alm,et al. High resolution time series reveals cohesive but short-lived communities in coastal plankton , 2018, Nature Communications.
[15] Giulio Biroli,et al. Out-of-equilibrium dynamical mean-field equations for the perceptron model , 2017, 1710.04894.
[16] G. Biroli,et al. Marginally stable equilibria in critical ecosystems , 2017, New Journal of Physics.
[17] G. Bunin. Ecological communities with Lotka-Volterra dynamics. , 2017, Physical review. E.
[18] Caleb G. Wagner,et al. Steady-state distributions of ideal active Brownian particles under confinement and forcing , 2016, 1611.01834.
[19] D. Saintillan,et al. On the distribution and swim pressure of run-and-tumble particles in confinement , 2015, Journal of Fluid Mechanics.
[20] Stephen P. Ellner,et al. Species fluctuations sustained by a cyclic succession at the edge of chaos , 2015, Proceedings of the National Academy of Sciences.
[21] Matthieu Wyart,et al. Marginal Stability in Structural, Spin, and Electron Glasses , 2014, 1406.7669.
[22] S. Ellner,et al. Crossing the hopf bifurcation in a live predator-prey system. , 2000, Science.
[23] Paul Marrow,et al. The coevolution of predator—prey interactions : ESSS and Red Queen dynamics , 1992, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[24] Opper,et al. Phase transition and 1/f noise in a game dynamical model. , 1992, Physical review letters.
[25] Opper,et al. New method for studying the dynamics of disordered spin systems without finite-size effects. , 1992, Physical review letters.
[26] M. Mézard,et al. Spin Glass Theory And Beyond: An Introduction To The Replica Method And Its Applications , 1986 .
[27] H. Sompolinsky,et al. Relaxational dynamics of the Edwards-Anderson model and the mean-field theory of spin-glasses , 1982 .
[28] R. May,et al. Nonlinear Aspects of Competition Between Three Species , 1975 .
[29] ALAN ROBERTS,et al. The stability of a feasible random ecosystem , 1974, Nature.
[30] ROBERT M. MAY,et al. Will a Large Complex System be Stable? , 1972, Nature.
[31] G. F. Gause,et al. EXPERIMENTAL ANALYSIS OF VITO VOLTERRA'S MATHEMATICAL THEORY OF THE STRUGGLE FOR EXISTENCE. , 1934, Science.
[32] Josef Hofbauer,et al. Evolutionary Games and Population Dynamics , 1998 .