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Cell size distribution of lineage data: analytic results and parameter inference
Chen Jia1, Abhyudai Singh2, Ramon Grima3
1Applied and Computational Mathematics Division, Beijing Computational Science Research Center, Beijing 100193, China.
This study presents a new mathematical model for cell size homeostasis, explaining how cells maintain consistent size across generations. The model accurately predicts cell size distributions in experimental data for E. coli.
Area of Science:
- Cell biology
- Mathematical modeling
- Quantitative biology
Background:
- Single-cell technologies allow time-resolved measurements of cell size over multiple cell cycles.
- Understanding cell size homeostasis is crucial for comprehending normal cell growth and preventing abnormal proliferation.
Purpose of the Study:
- To formulate a mathematical model for cell size evolution across generations.
- To analyze the three main cell size homeostasis strategies: timer, sizer, and adder.
- To derive an analytical expression for non-Gaussian cell size distributions in cell lineages.
Main Methods:
- Development of a piecewise deterministic Markov model for cell size dynamics.
- Analytical solution of the model to obtain cell size distribution.
- Comparison of theoretical predictions with experimental E. coli lineage data.
Main Results:
- An analytical expression for non-Gaussian cell size distribution was derived.
- The model elucidates how cell cycle dynamics and tracking protocols influence distribution shape.
- The theoretical distribution closely matched experimental E. coli cell size data across various growth conditions.
Conclusions:
- The developed model provides a robust framework for studying cell size homeostasis.
- The findings offer insights into the mechanisms cells employ to correct size aberrations.
- The model's accuracy validates its utility in analyzing single-cell experimental data.
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