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Published on: June 2, 2022
Modelling cell guidance and curvature control in evolving biological tissues
Solene G D Hegarty-Cremer1, Matthew J Simpson1, Thomas L Andersen2
1School of Mathematical Sciences, Queensland University of Technology (QUT), Brisbane, Australia.
This study introduces a new mathematical model for biological tissue growth, integrating tissue geometry and directed cell motion. The model simulates complex growth patterns, offering insights into bone remodeling and root hair development.
Area of Science:
- Mathematical Biology
- Tissue Engineering
- Developmental Biology
Background:
- Tissue geometry significantly influences biological tissue evolution.
- Local tissue curvature affects growth rates and cellular tension, impacting cell behavior.
- Directed cell motion contributes to angled growth and anisotropic tissue properties.
Purpose of the Study:
- To investigate the interplay between curvature control and directed cell motion in evolving biological tissues.
- To develop a novel cell-based mathematical model incorporating both mechanisms.
- To simulate new types of biological growth and anisotropic tissue property generation.
Main Methods:
- Developed a new cell-based mathematical model for tissue growth.
- Model based on conservation principles for tissue-synthesizing cell density at moving boundaries.
- Used a hybrid front-tracking method (cell-based particle method) to solve the partial differential equation numerically.
Main Results:
- The model successfully incorporates directed cell motion and curvature control.
- Enabled simulation of biological growth where tangential cell motion is crucial.
- Illustrated applications in bone remodeling (resorption and infilling) and root hair growth.
Conclusions:
- The developed model provides a framework for studying complex tissue growth dynamics.
- Directed cell motion is a key factor in generating anisotropic tissue properties and interface evolution.
- The study offers a computational tool (MATLAB code) for further research.
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