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来源类型 | Monograph (IIASA Research Report) |
规范类型 | 报告 |
Definitions of Resilience. | |
Gruemm H-R | |
发表日期 | 1976 |
出版者 | IIASA, Laxenburg, Austria: RR-76-005 |
出版年 | 1976 |
语种 | 英语 |
摘要 | During the past year, several research efforts at IIASA have tried to develop a precise mathematical definition of Holling's very general and rich resilience concept. This paper develops a mathematical language for resilience, using the terms and concepts of differential topology. Central to this treatment is the division of the state space of a system- into basins, each containing an attractor. The translation of Holling's concept into this language reads roughly as follows: a system is resilient if, after perturbation, it will still tend to the same attractor as before (or to an "only slightly changed" attractor). The reason for treating changes of state variables and changes of parameters separately is explained. All resilience measures conceived up to now, as defined within this language, are listed as well. The various definitions of resilience are then compared to the well-known concepts of structural stability and of Thorn's catastrophe theory. Finally, the author indicates some -- in his opinion -- important directions for further research into the general resilience concept. |
主题 | Energy Program (ENP) ; System and Decision Sciences - Core (SDS) |
URL | http://pure.iiasa.ac.at/id/eprint/538/ |
来源智库 | International Institute for Applied Systems Analysis (Austria) |
资源类型 | 智库出版物 |
条目标识符 | http://119.78.100.153/handle/2XGU8XDN/121276 |
推荐引用方式 GB/T 7714 | Gruemm H-R. Definitions of Resilience.. 1976. |
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文件名称/大小 | 资源类型 | 版本类型 | 开放类型 | 使用许可 | ||
RR-76-005.pdf(611KB) | 智库出版物 | 限制开放 | CC BY-NC-SA | 浏览 |
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