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REFERENCES
1. Whitmore, R. L.; Rheology of the Circulation, xii + . New York: Oxford Pergamon
Press; 1968 .
2. Blair, G. W. S.; and Spanner, D. C.; An Introduction to Biorheology. Oxford UK: El-
sevier Scientific; 1974 .
3. Blair, G. W. S.; An equation for the flow of blood, plasma and serum through glass
capillaries. Nat . 1959, 183(4661), 613-614.
4. Copley, A. L.; Apparent Viscosity and Wall Adherence of Blood Systems, in Flow
Properties of Blood and Other Biological Systems. Ed. Copley, A. L. and Stainsly, G.;
Oxford UK: Pergamon Press; 1960.
5. Casson, N.; Rheology of disperse systems, in flow equation for pigment oil suspen-
sions of the printing ink type. Rheology of Disperse Systems. Ed. Mill, C. C.; London
UK: Pergamon Press; 1959, 84-102.
6. Merrill, E. W.; Benis, A. M.; Gilliland, E. R.; Sherwood, T. K.; and Salzman, E. W.;
Pressure-flow relations of human blood in hollow fibers at low flow rates . J. Appl.
Physiol . 1965, 20(5), 954-967.
7. Charm, S.; and Kurland, G.; Viscometry of human blood for shear rates of 0-100,000
sec−1, Nat . 1965, 206(4984), 617-618.
8. Aroesty J.; and Gross, J. F.; Pulsatile flow in small blood vessels. I. Casson theory.
Biorheol . 1972, 9(1), 33-43.
9. Chaturani, P.; and Samy, R. P.; Pulsatile flow of Casson's fluid through stenosed arter-
ies with applications to blood flow. Biorheol . 1986, 23(5), 499-511.
10. Mishra J. C.; and Chakravorty, S.; Flow in arteries in the presence of stenosis. J. Bio-
mech. 1986, 19(11), 1907-1918.
11. BasuMallik, B.; and Nanda S. P.; A non-Newtonian two-phase fluid model for blood
flow through arteries under stenotic condition. Int. J. Pharm. Bio. Sci. 2012, 2, 237-
247.
12. Jain, M.; Sharma, G. C.; and Kumar, A.; Performance modeling and analysis of blood
flow in elastic artery. Math. Comp. Modelling . 2004, 39, 1491-1499.
13. Suri, P. K.; and Pushpa, R.; Effect of static magnetic field on blood flow in a branch.
J. Pure Appl. Math. 1981, 12(7), 907-918.
14. Amos, E.; Magnetic effect of pulsatile flow in a con-stricted axis symmetric tube. J.
Pure Appl. Math. 2003, 34(9), 1315-1326.
15. Elnaby, M. A.; Eldabe, M. T. N.; Abou Zied M. Y.; and Sanyal, D. C.; Mathematical
analysis on MHD pulsatile flow of a non-Newtonian fluid through a tube with varying
cross-section. J. Inst. Math. Comp. Sci. 2007, 20(1), 29-42.
16. Bali, R.; and Awasthi, U.; A casson fluid model for multiple stenosed artery in the pres-
ence of magnetic field. Appl Math . 2012, 3, 436-441.
17. Das, K.; and Saha, G. C.; Arterial MHD pulsatile flow of blood under periodic body
accelaration. Bull. Math. Soc. 2009, 16, 21-42.
18. Fung, Y. C.; Mechanical properties of living tissue. Biomechan . 1986, 4(2), 68-81.
19. Sankar, D. S.; Two-fluid nonlinear mathematical model for pulsatile blood flow
through stenosed arteries. Bull. Malaysian Math. Sci. Soc. 2012, 35(2A), 487-498.
 
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