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Melanoma Cell Colony Expansion Parameters Revealed by Approximate Bayesian Computation
Brenda N Vo1,2, Christopher C Drovandi1,2, Anthony N Pettitt1,2
1School of Mathematical Sciences, Queensland University of Technology (QUT), Brisbane, Australia.
Plos Computational Biology
|December 8, 2015
Summary
A new approximate Bayesian computation (ABC) algorithm precisely estimates parameters for melanoma cell colony expansion. This method improves understanding of cancer formation and progression using in vitro data.
Area of Science:
- Computational Biology
- Mathematical Modeling
- Cancer Research
Background:
- In vitro studies and mathematical models are crucial for understanding cell colony expansion, vital for cancer research.
- Estimating model parameters from experimental image-based data remains a significant challenge in this field.
Purpose of the Study:
- To develop and validate a novel approximate Bayesian computation (ABC) algorithm for parameter estimation in melanoma cell colony expansion models.
- To precisely infer key parameters like cell diffusivity (D), proliferation rate (λ), and cell-to-cell adhesion (q) using experimental in vitro data.
Main Methods:
- Development of a new approximate Bayesian computation (ABC) algorithm tailored for in vitro image-based data.
- Application of the ABC algorithm to estimate parameters governing melanoma cell (MM127) colony expansion under different experimental conditions (with/without chemical treatment).
Main Results:
- The ABC algorithm precisely inferred all parameters (D, λ, q) with small coefficients of variation (2-12%), even with limited prior biological knowledge.
- Posterior distributions of diffusivity (D) and adhesion (q) were found to depend on experimental elapsed time and initial cell density, while proliferation rate (λ) did not.
- Combining data from two experiments using the ABC approach enhanced the precision of D and λ estimates.
Conclusions:
- The proposed ABC algorithm offers a robust and precise method for estimating parameters in cell colony expansion models from experimental data.
- This approach advances our ability to understand and potentially predict cancer formation and progression by refining mathematical models with empirical evidence.

