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Mathematical models can help understand thermoembolization, a minimally invasive treatment for liver cancer. A 1D blood flow model accurately predicted potential damage locations in porcine hepatic arteries, aiding clinical decision-making.

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Area of Science:

  • Biophysics
  • Medical Imaging
  • Computational Fluid Dynamics

Background:

  • Thermoembolization is an innovative, minimally invasive treatment combining thermal ablation and embolization.
  • This procedure utilizes an exothermic chemical reaction from acid chloride delivery for therapeutic effect.
  • Understanding the complex biophysics of thermoembolization is crucial for optimizing patient care, particularly in treating hepatocellular carcinoma.

Purpose of the Study:

  • To develop and validate a mathematical model for predicting mass transport and embolization in hepatic arteries during thermoembolization.
  • To assess the feasibility of using a 1D blood flow model to guide clinical decisions in thermoembolization procedures.
  • To evaluate the model's predictive accuracy using in-vivo porcine data.

Main Methods:

  • A Hagen-Poiseuille 1D blood flow model was employed to simulate mass transport.
  • The model was applied to in-vivo embolization imaging data from three pigs.
  • The acid chloride hydrolysis time constant was optimized per subject, and leave-one-out cross-validation (LOOCV) was used for accuracy assessment.

Main Results:

  • The 1D model achieved a balanced accuracy rate of [Formula: see text] in identifying potential damage locations within the hepatic artery.
  • Model optimization and validation were performed using subject-specific data.
  • The study indicated that a two-phase flow model might better represent the observed globular behavior during embolization.

Conclusions:

  • A 1D blood flow model offers valuable insights into the biophysical processes of thermoembolization.
  • The model demonstrates potential for predicting embolization outcomes and informing clinical strategies.
  • Further development, potentially incorporating two-phase flow dynamics, could enhance the model's fidelity for clinical application.