Conditional robustness analysis for fragility discovery and target identification in biochemical networks and in

Fortunato Bianconi1, Elisa Baldelli2, Vienna Ludovini

  • 1Dept of Experimental Medicine, University of Perugia, Polo Unico Sant'Andrea delle Fratte, Via Gambuli, 1, Perugia, 06156, IT. fortunato.bianconi@unipg.it.

BMC Systems Biology
|October 21, 2015
PubMed
Abstract

Insights

This study introduces a novel algorithm for analyzing biochemical networks, enhancing cancer therapy development. The method identifies key parameters to control complex biological systems, aiding drug discovery for lung cancer.

Area of Science:

  • Oncology
  • Systems Biology
  • Computational Biology

Background:

  • Cancer therapy research focuses on developing targeted therapies, especially for tumors like lung cancer where traditional chemotherapy is often ineffective.
  • Understanding the robustness of biological networks is crucial for effective therapeutic interventions.

Purpose of the Study:

  • To develop a novel computational framework for analyzing the robustness of dynamical biochemical networks.
  • To propose an algorithm for identifying critical parameters that influence network behavior and model fragility.

Main Methods:

  • Applied Kitano's definition of robustness to dynamical biochemical networks.
  • Developed a moment-independent analysis algorithm to assess input/output uncertainty.
  • Utilized novel computational methods to evaluate model fragility against quantitative measures and parameters.

Main Results:

  • The algorithm successfully identified a small subset of parameters for controlling complex networks.
  • Applied the framework to the EGFR-IGF1R signal transduction network in lung cancer, demonstrating its utility in drug discovery.
  • Validated the methodology on a pulse generator network for synthetic biology applications.

Conclusions:

  • The developed framework offers practical applications in computational biology for analyzing diverse biological systems.
  • The methodology is suitable for characterizing input/output synthetic circuits and aids in understanding complex biological pathways.

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