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Models of Protocells Undergoing Asymmetrical Division
Marco Villani1,2, Elena Alboresi1, Roberto Serra1,2,3
1Department of Physics, Informatics and Mathematics, Modena and Reggio Emilia University, 41121 Modena, Italy.
Entropy (Basel, Switzerland)
|April 26, 2024
Summary
Sustained protocell growth is possible even with asymmetrical division. A new concept of homogeneous growth allows for population reproduction, unlike true synchronization in symmetrical division models.
Area of Science:
- Origin of life studies
- Theoretical biology
- Biophysics
Background:
- Protocell growth models explore conditions for sustained population proliferation.
- Symmetrical division models achieve synchronization between genetic duplication and cell fission.
- Synchronization in symmetrical models ensures sustained protocell reproduction.
Purpose of the Study:
- Investigate conditions for sustained protocell population growth during asymmetrical division.
- Compare findings with previous studies on symmetrical division models.
- Introduce and analyze the concept of homogeneous growth in protocell reproduction.
Main Methods:
- Analysis of Surface Reaction Models for protocell growth.
- Examination of Internal Reaction Models (IRMs).
- Comparison of kinetic laws governing symmetrical and asymmetrical division.
Main Results:
- Asymmetrical division prevents true synchronization due to size-dependent duplication times.
- Homogeneous growth is introduced as a mechanism for sustained protocell reproduction.
- Surface Reaction Models exhibit homogeneous growth under conditions that cause synchronization in symmetrical models.
- Internal Reaction Models also demonstrate homogeneous growth, though requiring further definition.
Conclusions:
- Homogeneous growth provides a viable pathway for sustained protocell population reproduction in asymmetrical division scenarios.
- The findings extend our understanding of protocell viability beyond synchronized symmetrical division.
- Further investigation into the precise meaning of homogeneous growth in Internal Reaction Models is warranted.
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