Intrinsic cell-to-cell variance from experimental single-cell motility data
Anton Klimek, Johannes C. J. Heyn, Debasmita Mondal, Sophia Schwartz, Joachim O. R\"adler, Prerna Sharma, Stephan Block, Roland R. Netz

TL;DR
This paper introduces a theoretical framework based on the generalized Langevin equation to separate intrinsic cell-to-cell variability from measurement noise and stochastic effects in single-cell motility data, revealing significant heterogeneity among cells.
Contribution
The authors develop a novel method to quantify intrinsic variability in cell motility, distinguishing it from stochastic and measurement effects using the GLE framework.
Findings
Significant cell-to-cell differences in motility parameters were observed.
The methodology was validated on both biological cells and passive particles.
Intrinsic variance spans over two orders of magnitude in studied cell types.
Abstract
When analyzing the individual positional dynamics of an ensemble of moving objects, the extracted parameters that characterize the motion of individual objects, such as the mean-squared instantaneous velocity or the diffusivity, exhibit a spread that is due to the convolution of three different effects: i) Motion stochasticity, caused by the fluctuating environment and enhanced by limited observation time, ii) measurement errors that depend on details of the detection technique, and iii) the intrinsic parameter variance that characterizes differences between individual objects, the quantity of ultimate interest. We develop the theoretical framework to separate these effects using the generalized Langevin equation (GLE), which constitutes the most general description of active and passive dynamics, as it derives from the general underlying many-body Hamiltonian for the studied system…
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Taxonomy
TopicsMathematical Biology Tumor Growth · Cellular Mechanics and Interactions · Gene Regulatory Network Analysis
