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Application of the Random Feature Method for Operator Learning to Tumor Growth Models

This repository contains an implementation for the numerical solution of the Cahn-Hilliard initial-condition-to-solution operator for early timesteps. The Cahn-Hilliard equation can be seen as the prototypical model for tumor growth [Fritz2023].

Project Structure

  • generate_data.py for genereting a high resolution dataset of input-output pairs that can be used for supervised learning
  • generate_grf_g.py for generating a large amount of parameters $\theta \in \Theta$
  • RFM_CahnHilliardy.py containing the implementation of the random feature method for the Cahn-Hilliard equation.
  • run_*.py-scripts for the individual experiments conducted

Dependencies

The dependencies are not explicitly listed in a requirements.txt file, but the following Python packages are required for numerical simulations:

  • numpy

  • scipy

  • jax

  • multiprocessing

  • joblib

  • matplotlib

  • Optional: jupyter (for interactive notebooks)

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This repository contains an implementation for the numerical solution of the Cahn-Hilliard initial-condition-to-solution operator for early timesteps.

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