Unifying Wildfire Models from Ecology and Statistical Physics

被引:38
|
作者
Zinck, Richard D. [1 ]
Grimm, Volker [1 ]
机构
[1] UFZ Helmholtz Ctr Environm Res, Dept Ecol Modelling, Helmholtz Ctr Environm Res, D-04318 Leipzig, Germany
来源
AMERICAN NATURALIST | 2009年 / 174卷 / 05期
关键词
wildfire models; landscape ecology; statistical physics; self-organization; ecological memory; pattern-oriented modeling; SUCCESSION MODELS; FOREST-FIRES; POWER LAWS; DISTURBANCE; BEHAVIOR; CRITICALITY; DIVERSITY; DYNAMICS; SYSTEMS; AGE;
D O I
10.1086/605959
中图分类号
Q14 [生态学(生物生态学)];
学科分类号
071012 ; 0713 ;
摘要
Understanding the dynamics of wildfire regimes is crucial for both regional forest management and predicting global interactions between fire regimes and climate. Accordingly, spatially explicit modeling of forest fire ecosystems is a very active field of research, including both generic and highly specific models. There is, however, a second field in which wildfire has served as a metaphor for more than 20 years: statistical physics. So far, there has been only limited interaction between these two fields of wildfire modeling. Here we show that two typical generic wildfire models from ecology are structurally equivalent to the most commonly used model from statistical physics. All three models can be unified to a single model in which they appear as special cases of regrowth-dependent flammability. This local "ecological memory" of former fire events is key to self-organization in wildfire ecosystems. The unified model is able to reproduce three different patterns observed in real boreal forests: fire size distributions, fire shapes, and a hump-shaped relationship between disturbance intensity (average annual area burned) and diversity of succession stages. The unification enables us to bring together insights from both disciplines in a novel way and to identify limitations that provide starting points for further research.
引用
收藏
页码:E170 / E185
页数:16
相关论文
共 50 条
  • [31] Nonlinear dynamics and statistical physics of models for the immune system
    Behn, U
    Brede, M
    Richter, J
    FUNCTION AND REGULATION OF CELLULAR SYSTEMS, 2004, : 399 - 410
  • [32] Unifying models
    Steffen, B
    STACS 97 - 14TH ANNUAL SYMPOSIUM ON THEORETICAL ASPECTS OF COMPUTER SCIENCE, 1997, 1200 : 1 - 20
  • [33] A FRESH LOOK AT NETWORK SCIENCE: INTERDEPENDENT MULTIGRAPHS MODELS INSPIRED FROM STATISTICAL PHYSICS
    Baras, John S.
    2014 6TH INTERNATIONAL SYMPOSIUM ON COMMUNICATIONS, CONTROL AND SIGNAL PROCESSING (ISCCSP), 2014, : 497 - 500
  • [34] Statistical Relational Learning: Unifying AI & DB Perspectives on Structured Probabilistic Models
    Getoor, Lise
    PODS'17: PROCEEDINGS OF THE 36TH ACM SIGMOD-SIGACT-SIGAI SYMPOSIUM ON PRINCIPLES OF DATABASE SYSTEMS, 2017, : 183 - 183
  • [35] SPATIOTEMPORAL DYNAMICS IN ECOLOGY: INSIGHTS FROM PHYSICS
    Sherratt, Jonathan A.
    Smith, Matthew J.
    Rademacher, Jens D. M.
    XVITH INTERNATIONAL CONGRESS ON MATHEMATICAL PHYSICS, 2010, : 651 - +
  • [36] Unifying the concepts of stability and resilience in ecology
    Van Meerbeek, Koenraad
    Jucker, Tommaso
    Svenning, Jens-Christian
    JOURNAL OF ECOLOGY, 2021, 109 (09) : 3114 - 3132
  • [37] Species' borders: a unifying theme in ecology
    Holt, RD
    Keitt, TH
    OIKOS, 2005, 108 (01) : 3 - 6
  • [38] Searching for unifying principles in soil ecology
    Fierer, Noah
    Grandy, A. Stuart
    Six, Johan
    Paul, Eldor A.
    SOIL BIOLOGY & BIOCHEMISTRY, 2009, 41 (11): : 2249 - 2256
  • [39] From statistical physics methods to algorithms
    Battaglia, Demian
    Kolar, Michal
    Zecchina, Riccardo
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2006, 20 (19): : 2814 - 2823
  • [40] Statistical Models for Categorical Data: Brief Review for Applications in Ecology
    Ramos, M. Rosario
    Oliveira, Manuela M.
    Borges, Jose G.
    McDill, Marc E.
    PROCEEDINGS OF THE INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2014 (ICNAAM-2014), 2015, 1648