On arterial blood flow in the presence of an overlapping stenosis

Mathematical and Computer Modelling

Volumn 54, Issue 11-12, 2011, Pages 2999-3006

  Riahi, Daniel N ^a   Roy, Ranadhir ^a   Cavazos, Sam ^a  

^a UNIVERSITY OF TEXAS PAN AMERICAN   (United States)

Author keywords

Arterial flow; Blood flow; Impedance; Shear stress; Stenosis throats

Indexed keywords

ARTERIAL BLOOD; ARTERIAL FLOW; AXISYMMETRIC; BLOOD FLOW; BLOOD VISCOSITY; CRITICAL HEIGHT; FLUID VISCOSITY; RED CELLS; STENOSIS THROATS;

BLOOD; FLOW OF FLUIDS; HEMODYNAMICS; SHEAR STRESS; SUSPENSIONS (FLUIDS); VISCOSITY;

SHEAR FLOW;

EID: 80052620720     PISSN: 08957177     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.mcm.2011.07.028     Document Type: Article

References (8)

1. Mishra B.K. A mathematical model for the analysis of blood flow in arterial stenosis. The Math. Edu. 2003, 37:176-181.
2. Mishra B.K., Panda T.C. Non-Newtonian model of blood flow through an arterial stenosis. Acta Cienc. Indica 2005, 31(M2):341-348.
3. Young D.F., Tsai F.Y. Flow characteristics in model of arterial stenosis-steady flow. J. Biomech. 1973, 6:395-410.
4. Venkateswarlu K., Rao J.A. Numerical solution of unsteady blood flow through an indented tube with atherosclerosis. Indian J. Biochem. Biophys. 2004, 41:241-245.
5. Srivastava V.P., Rastogi R., Mishra S. Non-Newtonian arterial blood flow through an overlapping stenosis. Appl. Appl. Math.: Int. J. 2010, 5(1):225-238.
6. Chacravart S., Mandal P.K. Mathematical modeling of blood flow through an overlapping stenosis. Math. Comput. Model. 1994, 19:59-73.
7. Batchelor G. An Introduction to Fluid Dynamics 1970, Cambridge University Press, UK.
8. Young D.F. Effects of a time-dependent stenosis of flow through a tube. J. Eng. Ind. 1968, 90:248-254.