van den Berg Hugo A, Kiselev Yury N, Orlov Mikhail V
University of Warwick, Coventry, CV4 7AL UK.
Applied Mathematics Faculty, Moscow State Lomonosov University, Russia.
Math Biosci. 2015 Oct;268:92-101. doi: 10.1016/j.mbs.2015.08.006. Epub 2015 Aug 15.
A generic modelling formalism is described for homeostatic dynamics in physiological systems. The method is particularly suited where the peripheral, physiological system itself is well-characterised, but the details of the central, regulatory component (the nervous and endocrine systems) have not necessarily been characterised in full detail. The method is applied to temperature regulation in Cardinalis cardinalis, C. sinuatus, Lepus alleni, and Passer domesticus, and furthermore to hydromineral regulation in Lymnaea stagnalis. These case studies demonstrate that the method allows a comprehensive analysis and integration of the available data and is capable of furnishing physiologically relevant predictions. We discuss the method in relation to optimal control theory as well as more conventional modelling approaches.
本文描述了一种用于生理系统稳态动力学的通用建模形式。该方法特别适用于外周生理系统本身已得到充分表征,但中枢调节成分(神经系统和内分泌系统)的细节不一定已被详细表征的情况。该方法应用于主红雀、弯嘴主红雀、阿氏棉尾兔和家雀的体温调节,此外还应用于椎实螺的水盐调节。这些案例研究表明,该方法能够对现有数据进行全面分析和整合,并能够提供与生理相关的预测。我们将该方法与最优控制理论以及更传统的建模方法进行了讨论。