Mean exit times as global measure of resilience of tropical forest systems under climatic disturbances—Analytical and numerical results

Author:

Zheng Yayun1ORCID,Boers Niklas2345ORCID

Affiliation:

1. School of Mathematical Sciences, Jiangsu University 1 , 212013 Zhenjiang, China

2. Earth System Modelling, School of Engineering and Design, Technical University of Munich 2 , 80333 Munich, Germany

3. Potsdam Institute for Climate Impact Research 3 , 14412 Potsdam, Germany

4. Department of Mathematics and Global Systems Institute, University of Exeter 4 , EX4 4SB Exeter, United Kingdom

5. School of Systems Science/Institute of Nonequilibrium Systems, Beijing Normal University 5 , 100875 Beijing, China

Abstract

Both remotely sensed distribution of tree cover and models suggest three alternative stable vegetation states in the tropics: forest, savanna, and treeless states. Environmental fluctuation could cause critical transitions from the forest to the savanna state and quantifying the resilience of a given vegetation state is, therefore, crucial. While previous work has focused mostly on local stability concepts, we investigate here the mean exit time from a given basin of attraction, with partially absorbing and reflecting boundaries, as a global resilience measure. We provide detailed investigations using an established model for tropical tree cover with multistable precipitation regimes. We find that higher precipitation or weaker noise increases the mean exit time of the forest state and, thus, its resilience. Upon investigating the transition times from the forest state to other tree cover states, we find that in the bistable precipitation regime, the size of environmental fluctuations has a greater impact on the transition probabilities from the forest state compared to precipitation.

Funder

Foundation for Innovative Research Groups of the National Natural Science Foundation of China

Senior Talent Foundation of Jiangsu University

Volkswagen Foundation

European Union's Horizon 2020 research and innovation programme

Publisher

AIP Publishing

Subject

Applied Mathematics,General Physics and Astronomy,Mathematical Physics,Statistical and Nonlinear Physics

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