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Numerical study of pulsatile channel flows undergoing transition triggered by a modelled stenosis
3. R. S. Lees and C. F. Dewey, “Phonoangiography: A new noninvasive diagnostic method for studying arterial disease,” Proc. Natl. Acad. Sci. U.S.A. 67, 935–942 (1970).
4. A. Frydrychowicz, A. Harloff, B. Jung, M. Zaitsev, E. Weigang, T. A. Bley, M. Langer, J. Hennig, and M. Markl, “Time-resolved, 3-dimensional magnetic resonance flow analysis at 3 T: Visualization of normal and pathological aortic vascular hemodynamics,” J. Comput. Assist. Tomogr. 31, 9–15 (2007).
6. J. D. Folts, E. B. Crowell, and G. G. Rowe, “Platelet aggregation in partially obstructed vessels and its elimination with aspirin,” Circulation 54, 365–370 (1976).
7. X. He and D. N. Ku, “Pulsatile flow in the human left coronary artery bifurcation: Average conditions,” J. Biomech. Eng. 118, 74–82 (1996).
14. C. Bertolotti, V. Deplano, J. Fuseri, and P. Dupouy, “Numerical and experimental models of post-operative realistic flows in stenosed coronary bypasses,” J. Biomech. 34, 1049–1064 (2001).
20. F. Ghalichi, X. Deng, A. D. Champlain, Y. Douville, M. King, and R. Guidoin, “Low Reynolds number turbulence modeling of blood flow in arterial stenoses,” Biorheology 35, 281–294 (1998).
21. T. S. Lee, W. Liao, and H. T. Low, “Numerical simulation of turbulent flow through series stenoses,” Int. J. Numer. Methods Fluids 42, 717–740 (2003).
22. T. S. Lee, W. Liao, and H. T. Low, “Numerical study of physiological turbulent flows through series arterial stenoses,” Int. J. Numer. Methods Fluids 46, 315–344 (2004).
26. K. Bhaganagar, “Direct numerical simulation of flow in stenotic channel to understand the effect of stenotic morphology on turbulence,” J. Turbul. 10, 1–16 (2009).
27. N. Beratlis, E. Balaras, B. Parvinian, and K. Kiger, “A numerical and experimental investigation of transitional pulsatile flow in a stenosed channel,” J. Biomech. Eng. 127, 1147–1157 (2005).
28. R. Mittal, S. P. Simmons, and H. S. Udaykumar, “Application of large-eddy simulation to the study of pulsatile flow in a modeled arterial stenosis,” J. Biomech. Eng. 123, 325–332 (2001).
30. M. M. Molla, M. C. Paul, and G. Roditi, “LES of additive and non-additive pulsatile flows in a model arterial stenosis,” Comput. Methods Biomech. Biomed. Eng. 13, 105–120 (2010).
31. R. Gardhagen, J. Lantz, F. Carlsson, and M. Karlsson, “Quantifying turbulent wall shear stress in a stenosed pipe using large eddy simulation,” J. Biomech. Eng. 132, 061002 (2010).
32. M. M. Molla, A. Hossain, B.-C. Wang, and D. C. S. Kuhn, “Large-eddy simulation of pulsatile non-Newtonian flow in a constricted channel,” Prog. Comput. Fluid Dyn. 12, 231–242 (2012).
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).
39. B.-C. Wang, E. Yee, D. J. Bergstrom, and O. Iida, “New dynamic subgrid-scale heat-flux models for large-eddy simulation of thermal convection based on the general gradient diffusion hypothesis,” J. Fluid Mech. 604, 125–163 (2008).
40. B.-C. Wang, J. Yin, E. Yee, and D. J. Bergstrom, “A complete and irreducible dynamic SGS heat-flux modelling based on the strain rate tensor for large-eddy simulation of thermal convection,” Int. J. Heat Fluid Flow 28, 1227–1243 (2007).
42. B.-C. Wang, E. Yee, and D. J. Bergstrom, “Geometrical description of the subgrid-scale stress tensor based on Euler axis/angle,” AIAA J. 44, 1106–1110 (2006).
44. M. M. Molla, “Large eddy simulation of pulsatile flow in the models of arterial stenosis and aneurysm,” Ph.D. dissertation (University of Glasgow, UK, 2009).
45. Y. Morinishi, T. S. Lund, O. V. Vasilyev, and P. Moin, “Fully conservative higher order finite difference schemes for incompressible flow,” J. Comput. Phys. 143, 90–124 (1998).
47. C. M. Rhie and W. L. Chow, “Numerical study of the turbulent flow past an airfoil with trailing edge separation,” AIAA J. 21, 1525–1532 (1983).
48. H. A. van der Vorst, “BI-CGSTAB: A fast and smoothly converging variant of BI-CG for the solution of non-symmetric linear systems,” SIAM J. Sci. Stat. Comput. 13, 631–644 (1992).
49. J. R. Womersley, “Method for the calculation of velocity, rate of flow and viscous drag in arteries when the pressure gradient is known,” J. Physiol. 155, 553–563 (1955).
52. U. Piomelli and J. Liu, “Large-eddy simulation of rotating channels flows using a localized dynamic model,” Phys. Fluids 7, 839–848 (1995).
53. D. Carati, S. Ghosal, and P. Moin, “On the representation of backscatter in dynamic localization models,” Phys. Fluids 7, 606–616 (1995).
54. M. V. Salvetti and S. Banerjee, “A priory tests of a new dynamic subgrid-scale model for finite difference large-eddy simulations,” Phys. Fluids 7, 2831–2847 (1995).
55. P. Sagaut, Large Eddy Simulation for Incompressible Flows: An Introduction, 3rd ed. (Springer-Verlag, Berlin, 2006).
57. J. Yin, B.-C. Wang, and D. J. Bergstrom, “Geometrical properties of the resolved-scale velocity and temperature fields predicted using large-eddy simulation,” Flow, Turbul. Combust. 81, 39–75 (2008).
58. H. Tennekes and J. L. Lumley, A First Course in Turbulence (MIT, Cambridge, MA, 1972).
60. G. De Stefano and O. V. Vasilyev, “Sharp cutoff versus smooth filtering in large eddy simulation,” Phys. Fluids 14, 362–369 (2002).
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