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PNNL-13501 - Pacific Northwest National Laboratory

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Development of Models of Cell-Signaling Pathways and Networks<br />

Study Control Number: PN99020/1348<br />

Joseph S. Oliveira, John H. Miller, William R. Cannon, David A. Dixon<br />

This work focuses on development of the fundamental mathematics and model-building capabilities for a problemsolving<br />

environment called the Virtual Cell. This research environment will culminate in the ability to model multiscale,<br />

complex, whole-cellular processes with predictive capability for environmental signal recognition and response. The cellsignaling<br />

model of the virtual cell provides us with a computational test bed that will enable an experimentalist to test<br />

cellular processes computationally. This methodology will greatly enhance our capability to effectively understand and<br />

control fundamental biological processes from a bioengineering systems point of view.<br />

Project Description<br />

Coupling theory and experiment to understand complex<br />

cell-signaling networks requires a sophisticated appliedmathematical/computational-modeling<br />

capability to<br />

integrate back into the context of a functioning cell. In<br />

addition, acquired knowledge is needed on signaling<br />

kinetics, pathway cross-talk, protein structure/function<br />

and interactions, and metabolism coupled to other<br />

peripheral controlling and self-modifying phenomena.<br />

The goal of this work is to develop the fundamental<br />

mathematics and model-building capabilities for a<br />

problem-solving environment called the Virtual Cell.<br />

Three critical cell-signaling research issues have been<br />

identified and validated by a variety of means. These<br />

include 1) the need to analyze and understand the<br />

subcellular components involved in cell signaling, 2) the<br />

need to study cell signaling in vivo, and 3) the need to<br />

synthesize the experimental knowledge and acquired<br />

understanding into an integrated cellular context by the<br />

development of models and computation. These three<br />

research issues will also be used to further the<br />

development of a suite of computational biophysics<br />

problem-solving tools that links the multiscale biophysics<br />

of cytoplasmic diffusive reactive molecular hydrotransport<br />

to the emergence of both perturbative and<br />

nonperturbative cell-signaling pathways. The future goal<br />

is the construction of a computational biophysical systems<br />

engineering test bed that will enable us to explore the<br />

dynamic structure and function of cell complexes that<br />

specialize into tissue assemblies and finally organ<br />

transport systems.<br />

Approach<br />

Databases<br />

A goal of this work is to continue to collect the available<br />

experimental and model data on cell signaling, in order to<br />

develop models. These data will be used to develop<br />

models for some critical cell-signaling pathways, based<br />

on an operations systems approach.<br />

Petri Nets<br />

The complex operational processes associated with cell<br />

signaling—communications—lend themselves to being<br />

faithfully modeled by Petri nets. A Petri net is a directed,<br />

simply connected graph, composed of nodes (vertices)<br />

and edges. Every Petri net has two types of nodes: state<br />

nodes (S) and transition nodes (T). State nodes hold<br />

information called tokens. Transition nodes define a set<br />

of conditions that regulate the flow of information from<br />

one state node to another; e.g., information from state S1<br />

is transferred to state S2 when a set of transition<br />

conditions T1 are satisfied.<br />

Petri nets represent a rich mathematical framework for<br />

modeling dynamically complex operational process<br />

control systems. Every network ensemble provides us<br />

with a number of discrete data abstractions for<br />

representing an object and its attributes, together with a<br />

set of constraints that determines the regulation of<br />

complex operational processes. An incidence<br />

(connectivity) matrix defines a framework for<br />

Computational Science and Engineering 117

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