Bassingthwaighte James B, Chizeck Howard Jay, Atlas Les E
Departments of Bioengineering and Electrical Engineering, University of Washington, Seattle, WA 98195-7962 USA.
Proc IEEE Inst Electr Electron Eng. 2006 Apr;94(4):819-830. doi: 10.1109/JPROC.2006.871775.
Modeling is essential to integrating knowledge of human physiology. Comprehensive self-consistent descriptions expressed in quantitative mathematical form define working hypotheses in testable and reproducible form, and though such models are always "wrong" in the sense of being incomplete or partly incorrect, they provide a means of understanding a system and improving that understanding. Physiological systems, and models of them, encompass different levels of complexity. The lowest levels concern gene signaling and the regulation of transcription and translation, then biophysical and biochemical events at the protein level, and extend through the levels of cells, tissues and organs all the way to descriptions of integrated systems behavior. The highest levels of organization represent the dynamically varying interactions of billions of cells. Models of such systems are necessarily simplified to minimize computation and to emphasize the key factors defining system behavior; different model forms are thus often used to represent a system in different ways. Each simplification of lower level complicated function reduces the range of accurate operability at the higher level model, reducing robustness, the ability to respond correctly to dynamic changes in conditions. When conditions change so that the complexity reduction has resulted in the solution departing from the range of validity, detecting the deviation is critical, and requires special methods to enforce adapting the model formulation to alternative reduced-form modules or decomposing the reduced-form aggregates to the more detailed lower level modules to maintain appropriate behavior. The processes of error recognition, and of mapping between different levels of model complexity and shifting the levels of complexity of models in response to changing conditions, are essential for adaptive modeling and computer simulation of large-scale systems in reasonable time.
建模对于整合人体生理学知识至关重要。以定量数学形式表达的全面自洽描述以可测试和可重复的形式定义了工作假设,尽管从不完整或部分不正确的意义上说,这样的模型总是“错误的”,但它们提供了一种理解系统并改进这种理解的方法。生理系统及其模型包含不同程度的复杂性。最低层次涉及基因信号传导以及转录和翻译的调控,然后是蛋白质水平的生物物理和生化事件,并延伸到细胞、组织和器官层次,一直到对整合系统行为的描述。最高层次的组织代表数十亿细胞的动态变化相互作用。此类系统的模型必然经过简化,以尽量减少计算量并强调定义系统行为的关键因素;因此,不同的模型形式常常以不同方式来表示一个系统。对较低层次复杂功能的每次简化都会缩小较高层次模型的准确可操作性范围,降低稳健性,即正确应对条件动态变化的能力。当条件发生变化,以至于复杂性降低导致解决方案超出有效性范围时,检测偏差至关重要,这需要特殊方法来强制使模型公式适应替代的简化形式模块,或将简化形式的集合分解为更详细的较低层次模块,以维持适当行为。错误识别过程,以及在不同层次的模型复杂性之间进行映射并根据变化的条件改变模型复杂性层次的过程,对于在合理时间内对大规模系统进行自适应建模和计算机模拟至关重要。