Mathematical Modelling of Cellular Ageing: a Multi-Scale Perspective
Abstract
In a growing and increasingly older population, we are progressively challenged by the impact of ageing on individuals and society. The UN declared the years 2021-2030 as the Decade of Healthy Ageing, highlighting the efforts to minimise the burden of ageing and age-related diseases. A crucial step towards this goal is to elucidate basic underlying mechanisms on a molecular and cellular level. While much is known about individual hallmarks of cellular ageing, their interactive and multi-scale nature hinders the progress in gaining deeper insights into the emergent effects on an organism.
In the five papers underlying this thesis, we aimed to study protein damage accumulation over successive cell divisions (replicative ageing), as one emergent factor defining ageing. We combined experimental data in the unicellular model organism yeast Saccharomyces cerevisiae with mathematical modelling, which offers systematic and formal ways of analysing the complexity that arises from the interplay between processes on different time and length scales.
In that way, we showed how interconnections in the cellular signalling network are essential to ensure a robust adaption to stress on a short time scale, being crucial for preventing and handling protein damage. By linking different models for cellular signalling, metabolism and protein damage accumulation, we provided one of the most comprehensive mathematical models of replicative ageing to date. The model allowed us to map metabolic changes during ageing to a dynamic trade-off between protein availability and energy demand, and to investigate global metabolic strategies underlying cellular ageing. Going beyond single-cell models, we examined the synergy between processes that create, retain and repair protein damage, balancing the health of individual cells with the viability of the cell population.
Taken together, by constructing, validating and using mathematical models, we unified different scales of protein damage accumulation and explored its causes and consequences. Thus, this thesis contributes to a more comprehensive understanding of cellular ageing, taking a step further towards healthy ageing.
Parts of work
I. Welkenhuysen N. , Schnitzer B. , Österberg L. , Cvijovic M. (2019). Robustness of Nutrient Signalling Is Maintained by Interconnectivity Between Signal Transduction Pathways. Frontiers in Physiology, 13:1964. http://doi.org/10.3389/fphys.2018.01964 II. Schnitzer B. , Borgqvist J. , Cvijovic M. (2020). The synergy of damage repair and retention promotes rejuvenation and prolongs healthy lifespans in cell lineages. PLoS Computational Biology, 16(10):e1008314. http://doi.org/10.1371/journal.pcbi.1008314 III. Schnitzer B., Österberg L., Skopa I. , Cvijovic M. (2022). Multi-scale model suggests the trade-off between protein and ATP demand as a driver of metabolic changes during yeast replicative ageing. http://doi.org/10.1101/2022.03.07.483339 IV. Schnitzer B. , Österberg L. , Cvijovic M. (2022). The choice of the objective function in flux balance analysis is crucial for predicting replicative lifespans in yeast. http://doi.org/10.1101/2022.03.08.483444 V. Schnitzer B. , Welkenhuysen N. , Leake M.C. , Shashkova S. , Cvijovic M. (2022). The effect of stress on biophysical characteristics of misfolded protein aggregates in living Saccharomyces cerevisiae cells. Experimental Gerontology, 162:111755. http://doi.org/10.1016/j.exger.2022.111755
Degree
Doctor of Philosophy
University
University of Gothenburg. Faculty of Science.
Institution
Department of Mathematical Sciences ; Institutionen för matematiska vetenskaper
Disputation
Fredagen den 13 maj 2022, kl. 10.15, Hörsal Pascal, Institutionen för matematiska vetenskaper, Chalmers tvärgata 3
Date of defence
2022-05-13
Date
2022-04-19Author
Schnitzer, Barbara
Keywords
replicative ageing
healthy ageing
yeast
complex systems
multi-scale model
hybrid model
flux balance analysis
ordinary differential equations
Boolean modelling
Publication type
Doctoral thesis
ISBN
978-91-8009-680-5 (TRYCKT)
978-91-8009-679-9 (PDF)
Language
eng