Fault detection and therapeutic intervention in gene regulatory networks using SAT solvers
Anuj Deshpande1, Ritwik Kumar Layek1
1Indian Institute of Technology, Kharagpur, India.
Abstract:
Random somatic mutations disrupt homeostasis of the cell resulting in various undesirable phenotypes including proliferation. One of the most important questions in systems medicine research is the therapeutic intervention design, which requires the knowledge of these mutations. A single or multiple mutations can occur in the diseases like cancer. These mutations have been successfully modeled as stuck-at faults in the Boolean network model of the underlying regulatory system. Identification of these fault types for multiple stuck-at faults is a non-trivial problem and requires some system theoretic introspection. This manuscript addresses the dual problem of the fault identification and the therapeutic intervention. Both the problems are mapped to the Boolean satisfiability (SAT) problem. The underlying problems are solved using a fast SAT solver. The synthetic and biological examples elucidate the effectiveness of the mapping.
Insights
This study models cell mutations as faults in Boolean networks. It uses Boolean satisfiability (SAT) to identify these faults and design therapeutic interventions for diseases like cancer.
Area of Science:
- Systems biology
- Computational biology
- Genomics
Background:
- Somatic mutations disrupt cellular homeostasis, leading to diseases like cancer.
- Understanding these mutations is crucial for designing effective therapeutic interventions.
- Boolean network models represent biological regulatory systems, and mutations can be modeled as stuck-at faults.
Purpose of the Study:
- To address the dual problem of identifying multiple stuck-at faults in Boolean networks.
- To develop a method for designing therapeutic interventions based on identified mutations.
- To leverage systems theory for understanding and intervening in disease mechanisms.
Main Methods:
- Modeling mutations as stuck-at faults in Boolean networks.
- Mapping fault identification and therapeutic intervention design to the Boolean satisfiability (SAT) problem.
- Utilizing a fast SAT solver to efficiently solve these problems.
Main Results:
- Successfully mapped the identification of multiple stuck-at faults to the SAT problem.
- Developed a SAT-based approach for designing therapeutic interventions.
- Demonstrated the effectiveness of the SAT mapping using synthetic and biological examples.
Conclusions:
- The Boolean satisfiability (SAT) problem provides an effective framework for identifying mutations and designing therapies.
- This systems-theoretic approach offers a computationally efficient solution for complex biological problems.
- The methodology holds promise for advancing systems medicine research and cancer therapy.
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