Session Details
[MS08]Movement and growth: modeling and control of cell behaviors from the individual to the population scales
Tue. Jul 8, 2025 10:10 AM - 11:50 AM JST
Tue. Jul 8, 2025 1:10 AM - 2:50 AM UTC
Tue. Jul 8, 2025 1:10 AM - 2:50 AM UTC
Room 06
Chair:Gervy Marie Angeles(University of the Philippines Diliman, Philippines), Antoine Diez(Kyoto University, Japan), Steffen Plunder(Kyoto University, Japan)
The life of cells and microorganisms, such as bacteria, is shaped by a complex interplay of internal mechanisms and environmental interactions, governing fundamental aspects such as movement and division and culminating in the formation of stable tissues or large colonies. Understanding and controlling these self-organizing phenomena are crucial, particularly in developmental biology and medicine. As key examples of movement and growth, this symposium will feature talks on wound healing, lamellipodium-driven cell migration, and the regulation of bacterial population size under antibiotic stress.
At the core of large-scale biological phenomena are intricate individual behaviors. In cell migration, the lamellipodium—a thin membrane protrusion relying on actin filament dynamics—plays a key role in crawling motility. The individual polarization of lamellipodia and cell-matrix adhesion is guided by environmental chemical signals that eventually lead to complex cell-cell interactions fundamental to multicellular dynamics. For bacteria, phenotypic heterogeneity in response to stress—such as variations in resistance or division—determines population-level survival, involving a complex trade-off between individual response and population growth.
The inherent heterogeneity of these systems presents both experimental challenges and rich opportunities for mathematical modeling. This symposium will thus explore a range of mathematical approaches—including dynamical systems with delays, stochastic methods, partial differential equations, and computational techniques—all aimed at bridging the gap between individual and population scales.
At the core of large-scale biological phenomena are intricate individual behaviors. In cell migration, the lamellipodium—a thin membrane protrusion relying on actin filament dynamics—plays a key role in crawling motility. The individual polarization of lamellipodia and cell-matrix adhesion is guided by environmental chemical signals that eventually lead to complex cell-cell interactions fundamental to multicellular dynamics. For bacteria, phenotypic heterogeneity in response to stress—such as variations in resistance or division—determines population-level survival, involving a complex trade-off between individual response and population growth.
The inherent heterogeneity of these systems presents both experimental challenges and rich opportunities for mathematical modeling. This symposium will thus explore a range of mathematical approaches—including dynamical systems with delays, stochastic methods, partial differential equations, and computational techniques—all aimed at bridging the gap between individual and population scales.
[MS08-01]Towards the Simplest Filament-Based Lamellipodium Model: A Reduced Approach to Lamellipodial Dynamics
*Gervy Marie Angeles1, Jared Barber2, Christian Schmeiser3 (1. Institute of Mathematics, University of the Philippines Diliman (Philippines), 2. Department of Mathematical Sciences, Indiana University Indianapolis (United States of America), 3. Faculty of Mathematics, University of Vienna (Austria))
[MS08-02]Position-based Dynamics for Multicellular Systems with Adhesion Memory
*Steffen Plunder1 (1. Kyoto University (Japan))
[MS08-03]Modeling heterogeneous PIEZO1 activity in collective keratinocyte migration
*Jinghao Chen1,2, John Lowengrub2, Medha Pathak2 (1. Kyoto University (Japan), 2. University of California, Irvine (United States of America))
[MS08-04]Stress response trade-offs in a model of bacterial growth under antibiotics: single-cell versus population approaches
*Ignacio Madrid1 (1. The University of Tokyo (Japan))