Biodiv Sci ›› 2020, Vol. 28 ›› Issue (11): 1417-1430. DOI: 10.17520/biods.2020233
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Chi Xu1,*(), Haijun Wang2, Quanxing Liu3, Bo Wang1
Received:
2020-06-09
Accepted:
2020-10-24
Online:
2020-11-20
Published:
2020-12-21
Contact:
Chi Xu
Chi Xu, Haijun Wang, Quanxing Liu, Bo Wang. Alternative stable states and tipping points of ecosystems[J]. Biodiv Sci, 2020, 28(11): 1417-1430.
Box 1 放牧系统简单模型 |
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$\frac{\text{d}V}{\text{d}t}=rV\left( 1-\frac{V}{K} \right)-c\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$ (1) 其中, $rV\left( 1-\frac{V}{K} \right)$刻画了植物生物量的逻辑斯蒂增长过程, 而$c\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$刻画了食草动物的消费过程。V是植物生物量, r为植物的内禀增长率(这里取值为1), K为植物的环境承载力(这里取值为10), c为食草动物的最大取食率, $\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$为Holling的III型功能响应函数(S型曲线, V0为半饱和参数, p这里取值为2)。 如 稳态转换可以用“山谷中的小球”形象表示。如 |
Box 1 放牧系统简单模型 |
---|
$\frac{\text{d}V}{\text{d}t}=rV\left( 1-\frac{V}{K} \right)-c\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$ (1) 其中, $rV\left( 1-\frac{V}{K} \right)$刻画了植物生物量的逻辑斯蒂增长过程, 而$c\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$刻画了食草动物的消费过程。V是植物生物量, r为植物的内禀增长率(这里取值为1), K为植物的环境承载力(这里取值为10), c为食草动物的最大取食率, $\frac{{{V}^{p}}}{{{V}^{p}}+{{V}_{0}}^{p}}$为Holling的III型功能响应函数(S型曲线, V0为半饱和参数, p这里取值为2)。 如 稳态转换可以用“山谷中的小球”形象表示。如 |
Fig. 2 Discontinuous distribution of submerged plant biomass in the Yangtze shallow lakes as suggestive evidence of alternative stable states of shallow lake ecosystems. (A) Submerged macrophyte biomass shows multi-modal frequency distribution (Adapted from Wang et al, 2007); (B) Two regimes of submerged plant biomass are present along the phosphorus gradient (Adapted from Wang et al, 2014).
Fig. 3 Spatial self-organization and alternative stable states of the plants in a freshwater wetland ecosystem. Facilitative effects may give rise to alternative stable states and spatial self-organization signature in ecosystems. (A) and (B) are regime shift and regular spatial patterns generated by the model 2 and 3 in table 1, respectively. M and T are bifurcation points (Adapted from van de Koppel & Crain, 2006).
模型方程 | 反馈机制 | |
---|---|---|
植被生物量模型1 Vegetation biomass model 1 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)-iWP-sP+{{D}_{P}}\Delta P$ | 抑制 Inhibition |
植被生物量模型2 Vegetation biomass model 2 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)\frac{P}{P+{{k}_{2}}}-iWP-sP+{{D}_{P}}\Delta P$ | 促进 + 抑制 Facilitation + inhibition |
植被生物量模型3 Vegetation biomass model 3 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)-\frac{{{k}_{3}}}{P+{{k}_{3}}}iWP-sP+{{D}_{P}}\Delta P$ | 促进 + 抑制 Facilitation + inhibition |
枯落物生物量 Wrack biomass | $\frac{\partial W}{\partial t}=sP-bW+{{D}_{W}}\Delta W$ |
Table 1 Theoretical model for a freshwater wetland ecosystem that has plant spatial self-organization and alternative stable states
模型方程 | 反馈机制 | |
---|---|---|
植被生物量模型1 Vegetation biomass model 1 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)-iWP-sP+{{D}_{P}}\Delta P$ | 抑制 Inhibition |
植被生物量模型2 Vegetation biomass model 2 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)\frac{P}{P+{{k}_{2}}}-iWP-sP+{{D}_{P}}\Delta P$ | 促进 + 抑制 Facilitation + inhibition |
植被生物量模型3 Vegetation biomass model 3 | $\frac{\partial P}{\partial t}=P\left( 1-P \right)-\frac{{{k}_{3}}}{P+{{k}_{3}}}iWP-sP+{{D}_{P}}\Delta P$ | 促进 + 抑制 Facilitation + inhibition |
枯落物生物量 Wrack biomass | $\frac{\partial W}{\partial t}=sP-bW+{{D}_{W}}\Delta W$ |
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