Cargando…

Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models

Background: The underuse of invasive fraction flow reserve (FFR) in clinical practice has motivated research towards its non-invasive prediction. The early attempts relied on solving the incompressible three-dimensional Navier–Stokes equations in segmented coronary arteries. However, transient bound...

Descripción completa

Detalles Bibliográficos
Autores principales: Liu, Jincheng, Wang, Xue, Li, Bao, Huang, Suqin, Sun, Hao, Zhang, Liyuan, Sun, Yutong, Liu, Zhuo, Liu, Jian, Wang, Lihua, Zhao, Xi, Wang, Wenxin, Zhang, Mingzi, Liu, Youjun
Formato: Online Artículo Texto
Lenguaje:English
Publicado: Frontiers Media S.A. 2022
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9039278/
https://www.ncbi.nlm.nih.gov/pubmed/35492621
http://dx.doi.org/10.3389/fphys.2022.881826
_version_ 1784694091179622400
author Liu, Jincheng
Wang, Xue
Li, Bao
Huang, Suqin
Sun, Hao
Zhang, Liyuan
Sun, Yutong
Liu, Zhuo
Liu, Jian
Wang, Lihua
Zhao, Xi
Wang, Wenxin
Zhang, Mingzi
Liu, Youjun
author_facet Liu, Jincheng
Wang, Xue
Li, Bao
Huang, Suqin
Sun, Hao
Zhang, Liyuan
Sun, Yutong
Liu, Zhuo
Liu, Jian
Wang, Lihua
Zhao, Xi
Wang, Wenxin
Zhang, Mingzi
Liu, Youjun
author_sort Liu, Jincheng
collection PubMed
description Background: The underuse of invasive fraction flow reserve (FFR) in clinical practice has motivated research towards its non-invasive prediction. The early attempts relied on solving the incompressible three-dimensional Navier–Stokes equations in segmented coronary arteries. However, transient boundary condition has a high resource intensity in terms of computational time. Herein, a method for calculating FFR based on steady-state geometric multiscale (FFR(SS)) is proposed. Methods: A total of 154 moderately stenotic vessels (40–80% diameter stenosis) from 136 patients with stable angina were included in this study to validate the clinical diagnostic performance of FFR(SS). The method was based on the coronary artery model segmented from the patient’s coronary CTA image. The average pressure was used as the boundary condition for the inlet, and the microcirculation resistance calculated by the coronary flow was used as the boundary condition for the outlet to calculate the patient-specific coronary hyperemia. Then, the flow velocity and pressure distribution and the FFRss of each coronary artery branch were calculated to evaluate the degree of myocardial ischemia caused by coronary stenosis. Also, the FFR(SS) and FFR(CT) of all patients were calculated, and the clinically measured FFR was used as the “gold standard” to verify the diagnostic performance of FFR(SS) and to compare the correlation between FFR(SS) and FFR(CT). Results: According to the FFR(SS) calculation results of all patients, FFR(SS) and FFR have a good correlation (r = 0.68, p < 0.001). Similarly, the correlation of FFR(SS) and FFR(CT) demonstrated an r of 0.75 (95%CI: 0.67–0.72) (p < 0.001). On receiver-operating characteristic analysis, the optimal FFR(SS) cut point for FFR≤0.80 was 0.80 (AUC:0.85 [95% confidence interval: 0.79 to 0.90]; overall accuracy:88.3%). The overall sensitivity, specificity, PPV, and NPV for FFR(SS) ≤0.80 versus FFR ≤0.80 was 68.18% (95% CI: 52.4–81.4), 93.64% (95% CI: 87.3–97.4), 82.9%, and 91.1%, respectively. Conclusion: FFR(SS) is a reliable diagnostic index for myocardial ischemia. This method was similar to the closed-loop geometric multiscale calculation of FFR accuracy but improved the calculation efficiency. It also improved the clinical applicability of the non-invasive computational FFR model, helped the clinicians diagnose myocardial ischemia, and guided percutaneous coronary intervention.
format Online
Article
Text
id pubmed-9039278
institution National Center for Biotechnology Information
language English
publishDate 2022
publisher Frontiers Media S.A.
record_format MEDLINE/PubMed
spelling pubmed-90392782022-04-27 Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models Liu, Jincheng Wang, Xue Li, Bao Huang, Suqin Sun, Hao Zhang, Liyuan Sun, Yutong Liu, Zhuo Liu, Jian Wang, Lihua Zhao, Xi Wang, Wenxin Zhang, Mingzi Liu, Youjun Front Physiol Physiology Background: The underuse of invasive fraction flow reserve (FFR) in clinical practice has motivated research towards its non-invasive prediction. The early attempts relied on solving the incompressible three-dimensional Navier–Stokes equations in segmented coronary arteries. However, transient boundary condition has a high resource intensity in terms of computational time. Herein, a method for calculating FFR based on steady-state geometric multiscale (FFR(SS)) is proposed. Methods: A total of 154 moderately stenotic vessels (40–80% diameter stenosis) from 136 patients with stable angina were included in this study to validate the clinical diagnostic performance of FFR(SS). The method was based on the coronary artery model segmented from the patient’s coronary CTA image. The average pressure was used as the boundary condition for the inlet, and the microcirculation resistance calculated by the coronary flow was used as the boundary condition for the outlet to calculate the patient-specific coronary hyperemia. Then, the flow velocity and pressure distribution and the FFRss of each coronary artery branch were calculated to evaluate the degree of myocardial ischemia caused by coronary stenosis. Also, the FFR(SS) and FFR(CT) of all patients were calculated, and the clinically measured FFR was used as the “gold standard” to verify the diagnostic performance of FFR(SS) and to compare the correlation between FFR(SS) and FFR(CT). Results: According to the FFR(SS) calculation results of all patients, FFR(SS) and FFR have a good correlation (r = 0.68, p < 0.001). Similarly, the correlation of FFR(SS) and FFR(CT) demonstrated an r of 0.75 (95%CI: 0.67–0.72) (p < 0.001). On receiver-operating characteristic analysis, the optimal FFR(SS) cut point for FFR≤0.80 was 0.80 (AUC:0.85 [95% confidence interval: 0.79 to 0.90]; overall accuracy:88.3%). The overall sensitivity, specificity, PPV, and NPV for FFR(SS) ≤0.80 versus FFR ≤0.80 was 68.18% (95% CI: 52.4–81.4), 93.64% (95% CI: 87.3–97.4), 82.9%, and 91.1%, respectively. Conclusion: FFR(SS) is a reliable diagnostic index for myocardial ischemia. This method was similar to the closed-loop geometric multiscale calculation of FFR accuracy but improved the calculation efficiency. It also improved the clinical applicability of the non-invasive computational FFR model, helped the clinicians diagnose myocardial ischemia, and guided percutaneous coronary intervention. Frontiers Media S.A. 2022-04-12 /pmc/articles/PMC9039278/ /pubmed/35492621 http://dx.doi.org/10.3389/fphys.2022.881826 Text en Copyright © 2022 Liu, Wang, Li, Huang, Sun, Zhang, Sun, Liu, Liu, Wang, Zhao, Wang, Zhang and Liu. https://creativecommons.org/licenses/by/4.0/This is an open-access article distributed under the terms of the Creative Commons Attribution License (CC BY). The use, distribution or reproduction in other forums is permitted, provided the original author(s) and the copyright owner(s) are credited and that the original publication in this journal is cited, in accordance with accepted academic practice. No use, distribution or reproduction is permitted which does not comply with these terms.
spellingShingle Physiology
Liu, Jincheng
Wang, Xue
Li, Bao
Huang, Suqin
Sun, Hao
Zhang, Liyuan
Sun, Yutong
Liu, Zhuo
Liu, Jian
Wang, Lihua
Zhao, Xi
Wang, Wenxin
Zhang, Mingzi
Liu, Youjun
Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title_full Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title_fullStr Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title_full_unstemmed Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title_short Non-Invasive Quantification of Fraction Flow Reserve Based on Steady-State Geometric Multiscale Models
title_sort non-invasive quantification of fraction flow reserve based on steady-state geometric multiscale models
topic Physiology
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9039278/
https://www.ncbi.nlm.nih.gov/pubmed/35492621
http://dx.doi.org/10.3389/fphys.2022.881826
work_keys_str_mv AT liujincheng noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT wangxue noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT libao noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT huangsuqin noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT sunhao noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT zhangliyuan noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT sunyutong noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT liuzhuo noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT liujian noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT wanglihua noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT zhaoxi noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT wangwenxin noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT zhangmingzi noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels
AT liuyoujun noninvasivequantificationoffractionflowreservebasedonsteadystategeometricmultiscalemodels