The complexity of the signaling networks demands efficient methodologies to integrate and analyze large amount of experimental data available. Mathematical models combined with computational procedures have proven to be powerful tools for this purpose. Extensive models that account only for the topology of signaling networks have been used to analyze their structural properties. Specifically, an optimization-based framework was introduced to systematically identify: i) input-output connections implied by the signaling network structure and ii) disruptions strategies to prevent disease-related outputs [1]. In this work we extend this framework by using kinetic models of signaling networks. This makes it possible to take into consideration the dynamic behavior of the network and allows for a more quantitative description of the state of its components (e.g., inactive/activated) and perturbations (e.g., activation/inhibition). This approach allows for the differentiation between input-output paths that are indistinguishable from a topological perspective and to identify disruption strategies that network-based analysis is unable to reveal. These new features are highlighted through two examples using a prototype model of overlapping MAPK cascades and a simplified MAPK signaling network that exhibits bistability.
References
1. Dasika, M.S., Burgard, A., and Maranas, C.D., A computational framework for the topological analysis and targeted disruption of signal transduction networks. Biophysical Journal, 2006. 91(1): p. 382-398.