基于几何模型的湍流主动脉瓣血流患者特异性模拟

IF 1.1 4区 工程技术 Q3 MATERIALS SCIENCE, CHARACTERIZATION & TESTING
E. Stupak, R. Kačianauskas, A. Kačeniauskas, V. Starikovičius, A. Maknickas, R. Pacevič, Migle Staskuniene, G. Davidavičius, A. Aidietis
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引用次数: 13

摘要

本文介绍了基于所提出的几何模型的患者主动脉瓣的具体模拟。采用有限元法对主动脉瓣进行了结构分析,确定了主动脉瓣的应力应变状态。研究的重点是对各种湍流模型的调查,这些模型对于适当描述峰值收缩后减速阶段的流动至关重要。并对不加湍流模型的流动解与采用各种湍流模型得到的数值结果进行了对比研究。用剪切-应力输运k - ω模型补充间歇过渡方程得到的结果与不考虑湍流模型的数值模拟结果最接近。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The geometric model-based patient-specific simulations of turbulent aortic valve flows
This paper presents the patient-specific simulations of the aortic valve based on the proposed geometric model. A structural analysis is performed by using the finite element method to determine the stress-strain state of the aortic valve. The study is focused on the investigation of various turbulence models crucial for the appropriate description of the flow in the deceleration phase, following the peak systole. A comparative study of the flow solution without a turbulence model and the numerical results obtained by using various turbulence models is also performed. The results yielded by the shear-stress transport k - ω model supplemented with the intermittency transition equation most closely match those of numerical simulations without a turbulence model.
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来源期刊
Archives of Mechanics
Archives of Mechanics 工程技术-材料科学:表征与测试
CiteScore
1.40
自引率
12.50%
发文量
0
审稿时长
>12 weeks
期刊介绍: Archives of Mechanics provides a forum for original research on mechanics of solids, fluids and discrete systems, including the development of mathematical methods for solving mechanical problems. The journal encompasses all aspects of the field, with the emphasis placed on: -mechanics of materials: elasticity, plasticity, time-dependent phenomena, phase transformation, damage, fracture; physical and experimental foundations, micromechanics, thermodynamics, instabilities; -methods and problems in continuum mechanics: general theory and novel applications, thermomechanics, structural analysis, porous media, contact problems; -dynamics of material systems; -fluid flows and interactions with solids. Papers published in the Archives should contain original contributions dealing with theoretical, experimental, or numerical aspects of mechanical problems listed above. The journal publishes also current announcements and information about important scientific events of possible interest to its readers, like conferences, congresses, symposia, work-shops, courses, etc. Occasionally, special issues of the journal may be devoted to publication of all or selected papers presented at international conferences or other scientific meetings. However, all papers intended for such an issue are subjected to the usual reviewing and acceptance procedure.
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