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This article is cited in 4 scientific papers (total in 4 papers)
A numerical method for predicting hemodynamic effects in vascular prostheses
V. G. Borisovab, Yu. N. Zakharovab, Yu. I. Shokina, E. A. Ovcharenkoc, K. Y. Klyshnikovc, I. N. Sizovac, A. V. Batranind, Y. A. Kudryavtsevac, P. S. Onishchenkoac a Institute of Computational Technologies, Siberian Branch, Russian Academy of Sciences, pr. Akad.
Lavrent’eva 6, Novosibirsk, 603090 Russia
b Kemerovo State University, ul. Krasnaya 6, Kemerovo, 650000 Russia
c Kemerovo Cardiology Center, Sosnovyi blv. 6, Kemerovo, 650002 Russia
d Tomsk Polytechnic University, pr. Lenina 30, Tomsk, 634050 Russia
Abstract:
The three-dimensional unsteady-state periodic flow of blood in xenogenic vascular bioprostheses is simulated using computational fluid dynamics methods. The geometry of the computational domain is based on microtomographic scanning of bioprostheses. To set a variable pressure gradient causing a non-stationary flow in the prostheses, personal-specific data of the Doppler-echography of the blood flow of a particular patient are used. A comparative analysis of the velocity fields in the flow areas corresponding to three real samples of bioprostheses with multiple stenoses is carried out. In the zones of stenosis and outside of them, the distribution of the near-wall shear stress, which influences the risk factors for thrombosis in the prostheses, is analyzed. An algorithm for predicting the hemodynamic effects arising in vascular bioprostheses, based on the numerical modeling of a blood flow in them, is proposed.
Key words:
computer modeling, blood flow, bioprostheses, wall shear stress.
Received: 26.10.2018 Revised: 19.02.2019 Accepted: 25.07.2019
Citation:
V. G. Borisov, Yu. N. Zakharov, Yu. I. Shokin, E. A. Ovcharenko, K. Y. Klyshnikov, I. N. Sizova, A. V. Batranin, Y. A. Kudryavtseva, P. S. Onishchenko, “A numerical method for predicting hemodynamic effects in vascular prostheses”, Sib. Zh. Vychisl. Mat., 22:4 (2019), 399–414; Num. Anal. Appl., 12:4 (2019), 326–337
Linking options:
https://www.mathnet.ru/eng/sjvm722 https://www.mathnet.ru/eng/sjvm/v22/i4/p399
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Abstract page: | 219 | Full-text PDF : | 66 | References: | 25 | First page: | 9 |
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