Tissue-growth-based synthetic tree generation and perfusion simulation

动脉树 血流 灌注 树(集合论) 计算机科学 冠状动脉 生物医学工程 流量(数学) 算法 生物系统 数学 动脉 心脏病学 医学 生物 几何学 数学分析
作者
Hyun Jin Kim,Hans Christian Rundfeldt,Inpyo Lee,Seungmin Lee
出处
期刊:Biomechanics and Modeling in Mechanobiology [Springer Science+Business Media]
卷期号:22 (3): 1095-1112 被引量:13
标识
DOI:10.1007/s10237-023-01703-8
摘要

Biological tissues receive oxygen and nutrients from blood vessels by developing an indispensable supply and demand relationship with the blood vessels. We implemented a synthetic tree generation algorithm by considering the interactions between the tissues and blood vessels. We first segment major arteries using medical image data and synthetic trees are generated originating from these segmented arteries. They grow into extensive networks of small vessels to fill the supplied tissues and satisfy the metabolic demand of them. Further, the algorithm is optimized to be executed in parallel without affecting the generated tree volumes. The generated vascular trees are used to simulate blood perfusion in the tissues by performing multiscale blood flow simulations. One-dimensional blood flow equations were used to solve for blood flow and pressure in the generated vascular trees and Darcy flow equations were solved for blood perfusion in the tissues using a porous model assumption. Both equations are coupled at terminal segments explicitly. The proposed methods were applied to idealized models with different tree resolutions and metabolic demands for validation. The methods demonstrated that realistic synthetic trees were generated with significantly less computational expense compared to that of a constrained constructive optimization method. The methods were then applied to cerebrovascular arteries supplying a human brain and coronary arteries supplying the left and right ventricles to demonstrate the capabilities of the proposed methods. The proposed methods can be utilized to quantify tissue perfusion and predict areas prone to ischemia in patient-specific geometries.

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