Polygonal surface processing and mesh generation tools for numerical simulations of the complete cardiac function.

Keywords

Computational Medicine for the Cardiocirculatory System
Code:
32/2019
Title:
Polygonal surface processing and mesh generation tools for numerical simulations of the complete cardiac function.
Date:
Monday 29th July 2019
Author(s):
Fedele, M.; Quarteroni, A.
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Abstract:
In order to simulate the cardiac function for a patient-specific geometry, the generation of the computational mesh is crucially important. In practice, the input is typically a set of unprocessed polygonal surfaces coming either from a template geometry or from medical images. These surfaces need ad-hoc processing to be suitable for a volumetric mesh generation. In this work we propose a set of new algorithms and tools aiming to facilitate the mesh generation process. In particular, we focus on different aspects of a cardiac mesh generation pipeline: a) specific polygonal surface processing for cardiac geometries, like connection of different heart chambers or segmentation outputs; b) generation of accurate boundary tags; c) definition of mesh-size functions dependent on relevant geometric quantities; d) processing and connecting together several volumetric meshes. The new algorithms - implemented in the open-source software vmtk - can be combined with each other allowing the creation of personalized pipelines, that can be optimized for each cardiac geometry or for each aspect of the cardiac function to be modeled. Thanks to these features, the proposed tools can significantly speed-up the mesh generation process for a large range of cardiac applications, from single-chamber single-physics simulations to multi-chambers multi-physics simulations. We detail all the proposed algorithms motivating them in the cardiac context and we highlight their flexibility by showing different examples of cardiac mesh generation pipelines.
This report, or a modified version of it, has been also submitted to, or published on
International Journal for Numerical Methods in Biomedical Engineering