Bayesian Inference of Tissue Heterogeneity for Individualized Prediction of Glioma Growth
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Abstract (arXiv)
Reliably predicting the future spread of brain tumors using imaging data and on a subject-specific basis requires quantifying uncertainties in data, biophysical models of tumor growth, and spatial heterogeneity of tumor and host tissue. This work introduces a Bayesian framework to calibrate the spatial distribution of the parameters within a tumor growth model to quantitative magnetic resonance imaging (MRI) data and demonstrates its implementation in a pre-clinical model of glioma. The framework leverages an atlas-based brain segmentation of grey and white matter to establish subject-specific priors and tunable spatial dependencies of the model parameters in each region. Using this framework, the tumor-specific parameters are calibrated from quantitative MRI measurements early in the course of tumor development in four rats and used to predict the spatial development of the tumor at later times. The results suggest that the tumor model, calibrated by animal-specific imaging data at one time point, can accurately predict tumor shapes with a Dice coefficient > 0.89. However, the reliability of the predicted volume and shape of tumors strongly relies on the number of earlier imaging time points used for calibrating the model. This study demonstrates, for the first time, the ability to determine the uncertainty in the inferred tissue heterogeneity and the model predicted tumor shape.
Key facts. Cited by 6 papers in the map (data through 7 Oct 2026). First posted on arXiv 24 Sep 2022.
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Citing papers per year: 2022: 1; 2023: 1; 2024: 2; 2025: 0; 2026: 2.
6 papers.
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- 2024UQ of 2D Slab Burner DNS: Surrogates, Uncertainty Propagation, and Parameter Calibration9 Nov 2024
- 2024A Framework for Strategic Discovery of Credible Neural Network Surrogate Models under Uncertainty13 Mar 2024
- 2023Residual-Based Error Corrector Operator to Enhance Accuracy and Reliability of Neural Operator Surrogates of Nonlinear Variational Boundary-Value Problems21 Jun 2023
- 2022Residual-based error correction for neural operator accelerated infinite-dimensional Bayesian inverse problems6 Oct 2022