CT01 - CDEV-03

CDEV-03 Contributed Talks

Tuesday, July 15 from 2:40pm - 3:40pm in Salon 3

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The chair of this session is Katrin Schröder.



Katrin Schröder

Goethe University
"mRNA Translation Stalling in Single-Codon Resolution Monte-Carlo Ribosome Flow Model Simulations"
Ribosomal stalling during translation of mRNA can result for example from oxidative conditions surrounding the site of translation. It impacts the cellular protein production machinery and therefore decrease cell proliferation. Accordingly, the rate of protein synthesis (R) can be considered as a hallmark of ribosomal stalling. In vivo experiments can determine protein content of a cell and differences in ribosomal density for different stalling scenarios. We employ the Ribosome Flow Model (RFM) coupled with Monte Carlo simulations to quantitatively establish the implications of three stalling patterns motivated by biological processes: We consider (1) the overall frequency of stalling sides as defined by harmful mRNA modification, (2) the degree of the reduction of the translocation rate λ reflecting the severity of mRNA transcriptional impairments, as well as (3) the effect of clustering, chain and gap impairments, as well as cluster locality of these anomalies. Each of these stalling patterns impacts protein synthesis rate and ribosomal density differently. We show how quantitative prediction of the impact of each and combinations of these patterns can be used as to study and predict mRNA stalling. Major findings of our analysis are, that for a given severity of mRNA damage, the equilibrium rate of protein synthesis R* does not depend on impairment locality, and is not related to the ribosomal density. In contrast, ribosomal density is strongly dependent on the locality of impairment clustering.



Adriana Zanca

The University of Melbourne
"Cell fate through the lens of random dynamical systems"
How pluripotent cells give rise to progressively more specialised cells over multiple cell divisions, known as cell fate, remains one of the mysteries of systems biology. During development, it is of the utmost importance that cells uphold certain division regimes for an organism to survive and thrive. Beyond development, cell fate perturbations can result in cancer and other pathological conditions. The theoretical and mathematical biology community has been making contributions to our understanding of cell fate including by quantifying Waddington’s seminal landscape using dynamical systems, performing statistical trajectory inference on single-cell sequencing data, or considering geometric and algebraic approaches to cell fate. In this talk, I will present a random dynamical systems interpretation of cell fate. This approach is, arguably, a generalisation of existing models of cell fate that may be able to provide new perspectives into cell fate.



Samuel Johnson

University of Oxford
"Mathematical Optimisation of Actin-Driven Protrusion Formation in Eukaryotic Chemotaxis"
In eukaryotic chemotaxis, cells extend and retract transient actin-driven protrusions at their membrane. These protrusions facilitate both the detection of external chemical gradients and directional movement via the formation of focal adhesions with the extracellular matrix. While extensive experimental work has characterised how protrusive activity varies with a range of environmental parameters, the mechanistic principles governing these relationships remain poorly understood. Here, we model the extension of actin-based protrusions in chemotaxis mathematically as an optimisation problem, wherein cells must balance the detection of external chemical gradients with the energetic cost of protrusion formation. The model highlights energetic efficiency in movement as a major predictor of phenotypic variation amongst motile cell populations, successfully reproducing experimentally observed but previously non-understood patterns of protrusive activity across a range of biological systems. Additionally, we leverage the model to generate novel predictions regarding cellular responses to environmental perturbations, providing testable hypotheses for future experimental work.



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Annual Meeting for the Society for Mathematical Biology, 2025.