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Published on: August 16, 2017
Sensitivity minimization, biological homeostasis and information theory
Debojyoti Biswas1, Pablo A Iglesias2
1Department of Electrical and Computer Engineering, Johns Hopkins University, Baltimore, MD, 21218, USA.
Organisms use feedback regulation for environmental adaptation. This study reviews trade-offs in control systems, linking Bode's integral formula to information theory and biological examples like bacterial chemotaxis.
Area of Science:
- Systems Biology
- Control Theory
- Information Theory
Background:
- Organisms require sophisticated regulatory mechanisms for homeostasis and environmental adaptation.
- Control engineering principles, including feedback regulation, guide the design of such systems.
- Trade-offs are inherent in developing controllers to minimize disturbances.
Purpose of the Study:
- To review fundamental trade-offs in feedback regulation, focusing on Bode's integral formula.
- To explore the connection between control system constraints and information theory.
- To examine these constraints in biological systems, specifically glycolytic oscillations and bacterial chemotaxis.
Main Methods:
- Review of established principles in control engineering, particularly Bode's integral formula.
- Analysis of sensitivity minimization constraints through an information theory lens.
- Case studies of biological systems: glycolytic oscillations and bacterial chemotaxis.
Main Results:
- Bode's integral formula quantifies trade-offs in minimizing system sensitivity to disturbances.
- Control system constraints on sensitivity minimization are analogous to limitations in information transmission.
- Causality is identified as the root of these information-theoretic constraints.
Conclusions:
- The principles of control engineering offer valuable insights into biological regulatory mechanisms.
- Information theory provides a framework for understanding the fundamental limits of biological control.
- Analysis of biological systems reveals practical implications of these theoretical constraints.
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