Noise properties of adaptation-conferring biochemical control modules

Author:

Kell Brayden1234ORCID,Ripsman Ryan15,Hilfinger Andreas1267ORCID

Affiliation:

1. Department of Physics, University of Toronto, Toronto, ON M5S 1A7, Canada

2. Department of Chemical and Physical Sciences, University of Toronto, Mississauga, ON L5L 1C6, Canada

3. Department of Molecular Biosciences, Northwestern University, Evanston, IL 60208

4. National Science Foundation-Simons Center for Quantitative Biology, Northwestern University, Evanston, IL 60208

5. Department of Laboratory Medicine and Pathobiology, University of Toronto, Toronto, ON M5S 1A8, Canada

6. Department of Mathematics, University of Toronto, Toronto, ON M5S 2E4, Canada

7. Department of Cell and Systems Biology, University of Toronto, Toronto, ON M5S 3G5, Canada

Abstract

A key goal of synthetic biology is to develop functional biochemical modules with network-independent properties. Antithetic integral feedback (AIF) is a recently developed control module in which two control species perfectly annihilate each other’s biological activity. The AIF module confers robust perfect adaptation to the steady-state average level of a controlled intracellular component when subjected to sustained perturbations. Recent work has suggested that such robustness comes at the unavoidable price of increased stochastic fluctuations around average levels. We present theoretical results that support and quantify this trade-off for the commonly analyzed AIF variant in the idealized limit with perfect annihilation. However, we also show that this trade-off is a singular limit of the control module: Even minute deviations from perfect adaptation allow systems to achieve effective noise suppression as long as cells can pay the corresponding energetic cost. We further show that a variant of the AIF control module can achieve significant noise suppression even in the idealized limit with perfect adaptation. This atypical configuration may thus be preferable in synthetic biology applications.

Funder

Gouvernement du Canada | Natural Sciences and Engineering Research Council of Canada

University of Toronto Connaught Fund

Publisher

Proceedings of the National Academy of Sciences

Subject

Multidisciplinary

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