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P. Mandal, S. Chakravarty, A. Mandal, N. Amin (2007)
Effect of body acceleration on unsteady pulsatile flow of non-newtonian fluid through a stenosed arteryAppl. Math. Comput., 189
J.F. Herrick F.G. Mann (1938)
Effects of blood flow on decreasing the lumen of a blood vesselSurgery, 4
S. Chakravarty, P. Mandal (2000)
Two-dimensional blood flow through tapered arteries under stenotic conditionsInternational Journal of Non-linear Mechanics, 35
D. Srinivasacharya, M. Mishra, A. Rao (2003)
Peristaltic pumping of a micropolar fluid in a tubeActa Mechanica, 161
L. Srivastava (1985)
Flow of couple stress fluid through stenotic blood vessels.Journal of biomechanics, 18 7
V. Srivastava, M. Saxena (1997)
Suspension model for blood flow through stenotic arteries with a cell-free plasma layer.Mathematical biosciences, 139 2
Guo-tao Liu, Xian-ju Wang, B. Ai, Liang-gang Liu (2004)
Numerical Study of Pulsating Flow Through a Tapered Artery with Stenosis, 42
P. Chandra D. Philip (1995)
Peristaltic transport of simple micro fluidProc. Natl. Acad. Sci. India, 65
P. Mandal (2005)
An unsteady analysis of non-Newtonian blood flow through tapered arteries with a stenosisInternational Journal of Non-linear Mechanics, 40
Z. Ismail, I. Abdullah, N. Mustapha, N. Amin (2008)
A power-law model of blood flow through a tapered overlapping stenosed arteryAppl. Math. Comput., 195
D. Sankar, K. Hemalatha (2006)
Pulsatile flow of Herschel–Bulkley fluid through stenosed arteries—A mathematical modelInternational Journal of Non-linear Mechanics, 41
F. Mann, J. Herrick, H. Essex, E. Baldes (1938)
The effect on the blood flow of decreasing the lumen of a blood vesselSurgery, 4
M. El-shahed (2003)
Pulsatile flow of blood through a stenosed porous medium under periodic body accelerationAppl. Math. Comput., 138
Biyue Liu, D. Tang (2000)
A numerical simulation of viscous flows in collapsible tubes with stenosesApplied Numerical Mathematics, 32
A. Eringen (1966)
THEORY OF MICROPOLAR FLUIDSIndiana University Mathematics Journal, 16
K. Ang, J. Mazumdar (1997)
Mathematical modelling of three-dimensional flow through an asymmetric arterial stenosisMathematical and Computer Modelling, 25
D. Young (1968)
Effect of a Time-Dependent Stenosis on Flow Through a TubeJournal of Engineering for Industry, 90
S.U. Siddiqui (2007)
Mathematical modelling of pulsatile flow of Casson’s fluid in arterial stenosis. Appl. Math. Comput.
R. Agarwal, C. Dhanapal (1987)
Numerical solution to the flow of a micropolar fluid between porous walls of different permeabilityInternational Journal of Engineering Science, 25
Hun Jung, Jongwook Choi, C. Park (2004)
Asymmetric flows of non-Newtonian fluids in symmetric stenosed arteryKorea-australia Rheology Journal, 16
Kasturi Haldar (1985)
Effects of the shape of stenosis on the resistance to blood flow through an artery.Bulletin of mathematical biology, 47 4
S. Siddiqui, Neelambra Verma, Shailesh Mishra, Ruchi Gupta (2009)
Mathematical modelling of pulsatile flow of Casson's fluid in arterial stenosisAppl. Math. Comput., 210
R. Pralhad, D. Schultz (2004)
Modeling of arterial stenosis and its applications to blood diseases.Mathematical biosciences, 190 2
A.C. Eringen (1966)
Theory of micropolar fluidMech. J. Math., 16
V. Srivastava (1995)
Arterial Blood Flow Through a Nonsymmetrical Stenosis with ApplicationsJapanese Journal of Applied Physics, 34
Abstract A micropolar model for axisymmetric blood flow through an axially nonsymmetreic but radially symmetric mild stenosis tapered artery is presented. To estimate the effect of the stenosis shape, a suitable geometry has been considered such that the axial shape of the stenosis can be changed easily just by varying a parameter (referred to as the shape parameter). The model is also used to study the effect of the taper angle \({\phi}\) . Flow parameters such as the velocity, the resistance to flow (the resistance impedance), the wall shear stress distribution in the stenotic region and its magnitude at the maximum height of the stenosis (stenosis throat) have been computed for different values of the shape parameter n, the taper angle \({\phi}\) , the coupling number N and the micropolar parameter m. It is shown that the resistance to flow decreases with increasing the shape parameter n and the micropolar parameter m while it increases with increasing the coupling number N. So, the magnitude of the resistance impedance is higher for a micropolar fluid than that for a Newtonian fluid model. Finally, the velocity profile, the wall shear stress distribution in the stenotic region and its magnitude at the maximum height of the stenosis are discussed for different values of the parameters involved on the problem.
"Acta Mechanica Sinica" – Springer Journals
Published: Dec 1, 2008
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