Theoretical basis for cell deaths

Understanding deaths and life-death boundaries of cells is a fundamental challenge in biological sciences. In this study, we present a theoretical framework for investigating cell death. We conceptualize cell death as a controllability problem within dynamical systems, and compute the life-death boundary through the development of “stoichiometric rays.” This method utilizes enzyme activity as control parameters, exploiting the inherent property of enzymes to enhance reaction rates without affecting thermodynamic potentials. This approach facilitates the efficient evaluation of the global controllability of models. We demonstrate the utility of our framework using its application to a toy metabolic model, where we delineate the life-death boundary. The formulation of cell death through mathematical principles provides a foundation for the theoretical study of cellular mortality. Published by the American Physical Society 2024

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Publication Details

Journal
Physical Review Research
Published
2024-11-27
DOI
https://doi.org/10.1103/physrevresearch.6.043217
Citations
2
Primary Topic
Vibrio bacteria research studies
Type
article
Field-Weighted Citation Impact
1.24

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article

Theoretical basis for cell deaths

Yusuke Himeoka, Tetsuya J. Kobayashi, Shuhei A. Horiguchi
2 citations
Physical Review Research
Vibrio bacteria research studies
1.24
article

Theoretical basis for cell deaths

Yusuke Himeoka, Tetsuya J. Kobayashi, Shuhei A. Horiguchi
article en
2 citations

Abstract

Understanding deaths and life-death boundaries of cells is a fundamental challenge in biological sciences. In this study, we present a theoretical framework for investigating cell death. We conceptualize cell death as a controllability problem within dynamical systems, and compute the life-death boundary through the development of “stoichiometric rays.” This method utilizes enzyme activity as control parameters, exploiting the inherent property of enzymes to enhance reaction rates without affecting thermodynamic potentials. This approach facilitates the efficient evaluation of the global controllability of models. We demonstrate the utility of our framework using its application to a toy metabolic model, where we delineate the life-death boundary. The formulation of cell death through mathematical principles provides a foundation for the theoretical study of cellular mortality. Published by the American Physical Society 2024

Physical Review ResearchVol. 6(4)
Kanazawa University (JP), The University of Tokyo (JP)
Japan Society for the Promotion of Science, Japan Science and Technology Agency
Good health and well-being
Openalex Percentile: Top 19%
Vibrio bacteria research studies
1.24
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