Influence of Angle Variation between Right Hepatic Vein and Inferior Vena Cava on Inferior Vena Cava Diaphragm_Journal of Biomedical Engineering

Authors：

 ZHANGHaowei , ZHOUSiyuan , LIUYing , LIANGZhen

College of Medical Instrument and Food Engineering, University of Shanghai for Science And Technology, Shanghai 200093, China;

Corresponding author：

ZHANGHaowei, Email: howiezh@sina.com

Keywords：

Budd-Chiari syndrome; computational fluid dynamics; numerical simulation; hemodynamics

DOI：

10.7507/1001-5515.20160046

Video：

Export PDF Favorites Scan Get Citation

Abstract Full text Figures/Tables Video References Cited by

Computational fluid dynamics was used to investigate the effect of the pathogenesis of membranous obstruction of inferior vena cava of Budd-Chiari syndrome with various angles between right hepatic vein and inferior vena cava. Mimics software was used to reconstruct the models from magnetic resonance imaging (MRI) angiograms of inferior vena cava, right hepatic vein, middle hepatic vein and left hepatic vein, and 3DMAX was used to construct the models of 30°, 60°, 90° and 120° angles between right hepatic vein and inferior vena cava, which was based on the reconstructed models.The model was conducted with clinical parameters in terms of wall shear stress distribution, static pressure distribution and blood velocity. The results demonstrated that the differences between wall shear stress and static pressure had statistical significance with various angles between right hepatic vein and inferior vena cava by SPSS. The pathogenesis of membranous obstruction of inferior vena cava had a correlation with the angles between right hepatic vein and inferior vena cava.

Citation： ZHANGHaowei, ZHOUSiyuan, LIUYing, LIANGZhen. Influence of Angle Variation between Right Hepatic Vein and Inferior Vena Cava on Inferior Vena Cava Diaphragm. Journal of Biomedical Engineering, 2016, 33(2): 268-273. doi: 10.7507/1001-5515.20160046 Copy

1.	JANSSEN H L, GARCIA-PAGAN J C, ELIAS E, et al. Budd-Chiari syndrome:a review by an expert panel[J]. J Hepatol, 2003, 38(3):364-371.
2.	WANG Z G, ZHANG F G, YI M Q, et al. Evolution of management for Budd-Chiari syndrome:a team's view from 2564 patients[J]. ANZ J Surg, 2005, 75(1/2):55-63.
3.	KAGE M, ARAKAWA M, KOJIRO M, et al. Histopathology of membranous obstruction of the inferior vena cava in the Budd-Chiari syndrome[J]. Castroenterology, 1992, 102:2081-2090.
4.	张小明, 李艳奎, 沈晨阳, 等.布加综合征病因的临床和实验研究初探[J].中华外科杂志, 2010, 48(8):569-572.
5.	毕素栋, 张鲁文.双工多普勒超声对Budd-Chiari综合征血流动力学的研究[J].中华超声影像学杂志, 1996, 55(2):56-59, 100.
6.	吴凤林, 龚渭冰, 梁珠波.彩色多普勒超声观测布-加氏综合征血流动力学变化[J].中国超声医学杂志, 1999, 15(3):55-57.
7.	王文刚, 杨馨艳, 王现亮, 等.多层螺旋CT测量肝静脉与下腔静脉夹角100例分析[J].中国误诊学杂志, 2008, 8(29):7281-7281.
8.	韩新巍, 张文广, 闫磊, 等.Budd-Chiari综合征:下腔静脉阻塞膜与肝静脉的位置关系研究[J].实用放射学杂志, 2011, 27(4):542-544.
9.	DEMPERE M L, OUBEL E, CASTRO M, et al. Estimation of wall motion in intracranial aneurysms and its effects on hemodynamic patterns[J]. Lect Notes Comp, 2006, 4191(1):438-450.
10.	OSHIMA M, TORII R. Numerical evaluation of elastic models in blood flow-arterial wall interaction[J]. Int J Comput Fluid D, 2006, 20:223-228.
11.	SHOJIMA M, OSHIMA M, TAKAGI K, et al. Magnitude and role of wall shear stress on cerebral aneurysm:computational fluid dynamic study of 20 middle cerebral artery aneurysms[J]. Stroke, 2004, 35(11):2500-2505.
12.	LEUNG J H, WRIGHT A R, CHESHIRE N, et al. Fluid structure interaction of patient specific abdominal aortic aneurysms:a comparison with solid stress models[J]. Biomed Eng Online, 2006, 5:33.
13.	徐晤, 李东野, 祖茂衡, 等.血管内超声多普勒技术测定下腔静脉和肝右静脉血流动力学指标[J].徐州医学院学报, 2002, 22(2):119-122.
14.	CICHA I, BERONOV K, RAMIREZ E L, et al. Shear stress preconditioning modulates endothelial susceptibility to circulating TNF-alpha and monocytic cell recruitment in a simplified model of arterial bifurcations[J]. Atherosclerosis, 2009, 207(1):93-102.
15.	POLITIS A K, STAVROPOULOS G P, CHRISTOLIS M N, et al. Numerical modeling of simulated blood flow in idealized composite arterial coronary grafts:steady state simulations[J]. J Biomech, 2007, 40(5):1125-1136.
16.	YANG X L, LIU Y, YANG J M. Fluid-structure interaction in a pulmonary arterial bifurcation[J]. J Biomech, 2007, 40(12):2694-2699.
17.	张文广.Budd-Chiari综合征:下腔静脉阻塞隔膜位置关系研究[D].郑州:郑州大学, 2011.

1. JANSSEN H L, GARCIA-PAGAN J C, ELIAS E, et al. Budd-Chiari syndrome:a review by an expert panel[J]. J Hepatol, 2003, 38(3):364-371.
2. WANG Z G, ZHANG F G, YI M Q, et al. Evolution of management for Budd-Chiari syndrome:a team's view from 2564 patients[J]. ANZ J Surg, 2005, 75(1/2):55-63.
3. KAGE M, ARAKAWA M, KOJIRO M, et al. Histopathology of membranous obstruction of the inferior vena cava in the Budd-Chiari syndrome[J]. Castroenterology, 1992, 102:2081-2090.
4. 张小明, 李艳奎, 沈晨阳, 等.布加综合征病因的临床和实验研究初探[J].中华外科杂志, 2010, 48(8):569-572.
5. 毕素栋, 张鲁文.双工多普勒超声对Budd-Chiari综合征血流动力学的研究[J].中华超声影像学杂志, 1996, 55(2):56-59, 100.
6. 吴凤林, 龚渭冰, 梁珠波.彩色多普勒超声观测布-加氏综合征血流动力学变化[J].中国超声医学杂志, 1999, 15(3):55-57.
7. 王文刚, 杨馨艳, 王现亮, 等.多层螺旋CT测量肝静脉与下腔静脉夹角100例分析[J].中国误诊学杂志, 2008, 8(29):7281-7281.
8. 韩新巍, 张文广, 闫磊, 等.Budd-Chiari综合征:下腔静脉阻塞膜与肝静脉的位置关系研究[J].实用放射学杂志, 2011, 27(4):542-544.
9. DEMPERE M L, OUBEL E, CASTRO M, et al. Estimation of wall motion in intracranial aneurysms and its effects on hemodynamic patterns[J]. Lect Notes Comp, 2006, 4191(1):438-450.
10. OSHIMA M, TORII R. Numerical evaluation of elastic models in blood flow-arterial wall interaction[J]. Int J Comput Fluid D, 2006, 20:223-228.
11. SHOJIMA M, OSHIMA M, TAKAGI K, et al. Magnitude and role of wall shear stress on cerebral aneurysm:computational fluid dynamic study of 20 middle cerebral artery aneurysms[J]. Stroke, 2004, 35(11):2500-2505.
12. LEUNG J H, WRIGHT A R, CHESHIRE N, et al. Fluid structure interaction of patient specific abdominal aortic aneurysms:a comparison with solid stress models[J]. Biomed Eng Online, 2006, 5:33.
13. 徐晤, 李东野, 祖茂衡, 等.血管内超声多普勒技术测定下腔静脉和肝右静脉血流动力学指标[J].徐州医学院学报, 2002, 22(2):119-122.
14. CICHA I, BERONOV K, RAMIREZ E L, et al. Shear stress preconditioning modulates endothelial susceptibility to circulating TNF-alpha and monocytic cell recruitment in a simplified model of arterial bifurcations[J]. Atherosclerosis, 2009, 207(1):93-102.
15. POLITIS A K, STAVROPOULOS G P, CHRISTOLIS M N, et al. Numerical modeling of simulated blood flow in idealized composite arterial coronary grafts:steady state simulations[J]. J Biomech, 2007, 40(5):1125-1136.
16. YANG X L, LIU Y, YANG J M. Fluid-structure interaction in a pulmonary arterial bifurcation[J]. J Biomech, 2007, 40(12):2694-2699.
17. 张文广.Budd-Chiari综合征:下腔静脉阻塞隔膜位置关系研究[D].郑州:郑州大学, 2011.

Journal of Biomedical Engineering

Influence of Angle Variation between Right Hepatic Vein and Inferior Vena Cava on Inferior Vena Cava Diaphragm

Abstract Full text Figures/Tables Video References Cited by

Previous Article

Next Article

Format

Content