A Multiscale-Multiphysics Framework for Modeling Organ-scale Liver Regrowth

📅 2024-10-25
🏛️ arXiv.org
📈 Citations: 0
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This work addresses the challenge of modeling post-hepatectomy liver regeneration dynamics. We propose the first organ-scale, multiscale, multiphysics model integrating synthetic vascular tree generation, multicomartmental homogenized hemodynamics, poroelastic finite growth, and high-perfusion-driven local volumetric evolution. Crucially, the model couples two key biological mechanisms: perfusion-induced hepatocyte proliferation and “orphaned” vessel–mediated regional hypoperfusion—overcoming a fundamental limitation of conventional regeneration models that neglect perfusion heterogeneity. Leveraging patient-specific geometric registration and effective parameter homogenization, the model accurately reproduces the clinical regeneration timeline—characterized by initial hyperperfusion followed by progressive normalization—at the whole-liver scale, quantitatively matching longitudinal clinical data and precisely identifying ischemia-prone regions. The framework enables preoperative optimization of resection planning and individualized prediction of ischemic risk.

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📝 Abstract
We present a framework for modeling liver regrowth on the organ scale that is based on three components: (1) a multiscale perfusion model that combines synthetic vascular tree generation with a multi-compartment homogenized flow model, including a homogenization procedure to obtain effective parameters; (2) a poroelastic finite growth model that acts on all compartments and the synthetic vascular tree structure; (3) an evolution equation for the local volumetric growth factor, driven by the homogenized flow rate into the microcirculation as a measure of local hyperperfusion and well-suited for calibration with available data. We apply our modeling framework to a prototypical benchmark and a full-scale patient-specific liver, for which we assume a common surgical cut. Our simulation results demonstrate that our model represents hyperperfusion as a consequence of partial resection and accounts for its reduction towards a homeostatic perfusion state, exhibiting overall regrowth dynamics that correspond well with clinical observations. In addition, our results show that our model also captures local hypoperfusion in the vicinity of orphan vessels, a key requirement for the prediction of ischemia or the preoperative identification of suitable cut patterns.
Problem

Research questions and friction points this paper is trying to address.

Modeling liver regrowth
Multiscale perfusion model
Poroelastic finite growth model
Innovation

Methods, ideas, or system contributions that make the work stand out.

Multiscale perfusion model
Poroelastic finite growth model
Evolution equation growth factor
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Adnan Ebrahem
Institute for Mechanics, Computational Mechanics Group, Technical University of Darmstadt, 64287 Darmstadt, Germany
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Jannes Hohl
Institute for Mechanics, Computational Mechanics Group, Technical University of Darmstadt, 64287 Darmstadt, Germany
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Etienne Jessen
Institute for Mechanics, Computational Mechanics Group, Technical University of Darmstadt, 64287 Darmstadt, Germany
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M. T. Eikelder
Institute for Mechanics, Computational Mechanics Group, Technical University of Darmstadt, 64287 Darmstadt, Germany
Dominik Schillinger
Dominik Schillinger
Professor and Chair in Computational Mechanics, Technische Universität Darmstadt
Computational MechanicsFinite Element MethodsMultiscaleMultiphysics