Abstract

To facilitate analysis and understanding of biological systems, large-scale data are often integrated into models using a variety of mathematical and computational approaches. Such models describe the dynamics of the biological system and can be used to study the changes in the state of the system over time. For many model classes, such as discrete or continuous dynamical systems, there exist appropriate frameworks and tools for analyzing system dynamics. However, the heterogeneous information that encodes and bridges molecular and cellular dynamics, inherent to fine-grained molecular simulation models, presents significant challenges to the study of system dynamics. In this paper, we present an algorithmic information theory based approach for the analysis and interpretation of the dynamics of such executable models of biological systems. We apply a normalized compression distance (NCD) analysis to the state representations of a model that simulates the immune decision making and immune cell behavior. We show that this analysis successfully captures the essential information in the dynamics of the system, which results from a variety of events including proliferation, differentiation, or perturbations such as gene knock-outs. We demonstrate that this approach can be used for the analysis of executable models, regardless of the modeling framework, and for making experimentally quantifiable predictions.

Highlights

  • Biological systems are remarkable examples of complex dynamical systems

  • The Simulation Framework To show the feasibility of our methodology, we applied it on the output of an executable model that simulates the effect of heat shock protein (HSP60) on the interactions between two populations of T cells - T regulatory cells (Tregs) and nTh cells, and the results of these interactions [33,34]

  • The execution of the model under wild type conditions begins with two populations of cells – ten T regulatory cells (Tregs) and 90 naıve T cells [40]

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Summary

Introduction

Biological systems are remarkable examples of complex dynamical systems. The dynamics of these systems involve extreme concurrency and interactions across multiple scales of biological organization. The states of individual cells are determined by internal molecular processes governed by molecular interaction systems. These cellular states influence cell-cell interactions, which collectively give rise to macroscopic behavior, but the ensuing macroscopic state of the system, such as establishment of cellular structures (e.g., blood vessels) or nonhomogeneous distributions of diffusible molecules, feeds back on the ‘‘lower’’ intracellular molecular systems and their states. The complexity of biological systems is further compounded by the fact that they are open and react to time-varying input received from their environment. The structure of the system is typically dynamic, with its components being repeatedly created and destroyed during the system’s lifespan, adding yet another level of complexity

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