pressure and flow waves
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2021 ◽  
Vol 18 (177) ◽  
Author(s):  
Weiwei Jin ◽  
Jordi Alastruey

One-dimensional (1-D) arterial blood flow modelling was tested in a series of idealized vascular geometries representing the abdominal aorta, common carotid and iliac arteries with different sizes of stenoses and/or aneurysms. Three-dimensional (3-D) modelling and in vitro measurements were used as ground truth to assess the accuracy of 1-D model pressure and flow waves. The 1-D and 3-D formulations shared identical boundary conditions and had equivalent vascular geometries and material properties. The parameters of an experimental set-up of the abdominal aorta for different aneurysm sizes were matched in corresponding 1-D models. Results show the ability of 1-D modelling to capture the main features of pressure and flow waves, pressure drop across the stenoses and energy dissipation across aneurysms observed in the 3-D and experimental models. Under physiological Reynolds numbers ( Re ), root mean square errors were smaller than 5.4% for pressure and 7.3% for the flow, for stenosis and aneurysm sizes of up to 85% and 400%, respectively. Relative errors increased with the increasing stenosis and aneurysm size, aneurysm length and Re , and decreasing stenosis length. All data generated in this study are freely available and provide a valuable resource for future research.


Author(s):  
Mi Ok Kim ◽  
Audrey Adji ◽  
Michael F. O’Rourke ◽  
Alberto P. Avolio ◽  
Peter Smielewski ◽  
...  

2015 ◽  
Vol 309 (1) ◽  
pp. H222-H234 ◽  
Author(s):  
Sally Epstein ◽  
Marie Willemet ◽  
Phil J. Chowienczyk ◽  
Jordi Alastruey

Patient-specific one-dimensional (1D) blood flow modeling requires estimating model parameters from available clinical data, ideally acquired noninvasively. The larger the number of arterial segments in a distributed 1D model, the greater the number of input parameters that need to be estimated. We investigated the effect of a reduction in the number of arterial segments in a given distributed 1D model on the shape of the simulated pressure and flow waveforms. This is achieved by systematically lumping peripheral 1D model branches into windkessel models that preserve the net resistance and total compliance of the original model. We applied our methodology to a model of the 55 larger systemic arteries in the human and to an extended 67-artery model that contains the digital arteries that perfuse the fingers. Results show good agreement in the shape of the aortic and digital waveforms between the original 55-artery (67-artery) and reduced 21-artery (37-artery) models. Reducing the number of segments also enables us to investigate the effect of arterial network topology (and hence reflection sites) on the shape of waveforms. Results show that wave reflections in the thoracic aorta and renal arteries play an important role in shaping the aortic pressure and flow waves and in generating the second peak of the digital pressure and flow waves. Our novel methodology is important to simplify the computational domain while maintaining the precision of the numerical predictions and to assess the effect of wave reflections.


2014 ◽  
Vol 8 (4) ◽  
pp. 162
Author(s):  
S. Epstein ◽  
J. Alastruey ◽  
P. Chowienczyk

2004 ◽  
Vol 04 (02) ◽  
pp. 187-195
Author(s):  
CRAIG J. HOFF ◽  
WEN JEI YANG

Models of the arterial system often consider only the major arteries in the body; smaller arteries are neglected. Along the aorta are many small branches that create, what is in effect, a distributed flow leakage. Distributed flow leakage is known to significantly attenuate pressure and flow waves in rigid tubes. The purpose of this study was to determine the effects of distributed flow leakage on the transmission of pressure and flow waves in viscoelastic tubes. This was accomplished by conducting a series of experiments using latex tubes. The results of the study indicate that distributed flow leakage has a negligible effect on wave transmission in compliant tubes, hence it is reasonable to neglect distributed flow leakage in models of the arterial system.


1999 ◽  
Vol 14 (2) ◽  
pp. 67-71 ◽  
Author(s):  
L. R. Hellevik ◽  
P. Segers ◽  
N. Stergiopulos ◽  
F. Irgens ◽  
P. Verdonck ◽  
...  

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