Stomp A M
Forestry Department, North Carolina State University, Raleigh 27695-8002, USA.
Environ Health Perspect. 1994 Dec;102 Suppl 12(Suppl 12):71-4. doi: 10.1289/ehp.94102s1271.
To meet the demands for goods and services of an exponentially growing human population, global ecosystems will come under increasing human management. The hallmark of successful ecosystem management will be long-term ecosystem stability. Ecosystems and the genetic information and processes which underlie interactions of organisms with the environment in populations and communities exhibit behaviors which have nonlinear characteristics. Nonlinear mathematical formulations describing deterministic chaos have been used successfully to model such systems in physics, chemistry, economics, physiology, and epidemiology. This approach can be extended to ecotoxicology and can be used to investigate how changes in genetic information determine the behavior of populations and communities. This article seeks to provide the arguments for such an approach and to give initial direction to the search for the boundary conditions within which lies ecosystem stability. The identification of a theoretical framework for ecotoxicology and the parameters which drive the underlying model is a critical component in the formulation of a prioritized research agenda and appropriate ecosystem management policy and regulation.
为满足呈指数级增长的人类人口对商品和服务的需求,全球生态系统将受到越来越多的人类管理。成功的生态系统管理的标志将是长期的生态系统稳定性。生态系统以及种群和群落中生物与环境相互作用所基于的遗传信息和过程表现出具有非线性特征的行为。描述确定性混沌的非线性数学公式已成功用于对物理、化学、经济学、生理学和流行病学中的此类系统进行建模。这种方法可以扩展到生态毒理学,并可用于研究遗传信息的变化如何决定种群和群落的行为。本文旨在为这种方法提供论据,并为寻找生态系统稳定性所依赖的边界条件提供初步指导。确定生态毒理学的理论框架以及驱动基础模型的参数是制定优先研究议程以及适当的生态系统管理政策和法规的关键组成部分。