Information Technology Reference
In-Depth Information
6. Katiyar, V. K.; and Basavarajappa, K. S.; Blood flow in the cardiovascular system in
the presence of magnetic field.
Int. J. Appl. Sci. Comput
.
2002,
9,
118-127.
7. Kinouchi, Y.; Yarnaguchi, H.; and Tenforde, T. S.; Theoretical analysis of magnetic
field interactions with aortic blood flow.
J Bioelectromagnetics
.
1996,
17,
21-32.
8. Sud, V. K.; and Sekhon, G. S.; Blood flow through the human arterial system in the
presence of a steady magnetic field.
Phys. Med. Biol
,
1989,
34,
795-805.
9. Tashtoush, B.; and Magableh, A.; Magnetic field effect on heat transfer and fluid flow
characteristics of blood flow in multi-stenotic arteries.
Heat Mass Transfer
.
2008,
44,
297-304.
10. Tzirtzilakis, E. E.; A mathematical model for blood flow in magnetic field.
Phys. Flu-
ids
.
2005,
17,
1-15.
11. Misra, J. C.; and Chakraborty, S.; Flow in arteries in the presence of stenosis.
J. Bio-
mech.
1986,
19,
907-918.
12. Siddiqui, S. U.; Mishra, S.; and Medhavi, A.; Blood flow through a composite stenosis
in an artery with permeable wall.
Appl. Appl. Math.
2011,
6,
1798-1813.
13. Misra, J. C.; Shit, G. C.; and Rath, H. G.; Flow and heat transfer of a MHD viscoelastic
fluid in a channel with stretching walls: some applications to haemodynamics.
Com-
put. Fluids.
2008,
37,
1-11.
14. Misra, J. C.; and Kar, B. K.; Momentum integral method for studying flow character-
istics of blood through a stenosed vessel.
Biotechnol.
1989,
26,
23-25.
15. BasuMallik, B.; and Nanda, S. P.;
A non-Newtonian two-phase fluid model for blood
flow through arteries under stenotic condition.
IJPBS
.
2012,
2,
237-247.
16. Mandal, P. K.; Ikbal, Md. A.; Chakravarty, S.; Wongb Kelvin, K. L.; and Mazumdar,
J.; Unsteady response of non-Newtonian blood flow through a stenosed artery in mag-
netic field.
J. Comput. Appl. Math
.
2009,
230,
243-259.
17. Abbas, Z.; Sajid, M.; and Hayat, T.; Mhd boundary-layer flow of an upper-convected
maxwell fluid in a porous channel.
Theor. Comput. Fluid Dyn
.
2006,
20,
229-238.
18. Mishra, B. K.; and Verma. N.; Effect of porous parameter and stenosis on the wall
shear stress for the flow of blood in human body.
Res. J. Med. Med. Sci
.
2007,
2,
98-101.
19. Jain, M.; Sharma, G; and Singh, R.; Mathematical modeling of blood flow in a ste-
nosed artery under mhd effect through porous medium.
Int. J. Eng.-Trans.
B: Appl
.
2010,
23,
243-252.
20. Sankar, D. S.; Mathematical analysis of blood flow through stenosed arteries with
body acceleration. January 28-29, 2010.
Nat. Conference Appl Math. (NCAM).
2010
.
21. Sankar D. S.; and Lee, U.; Mathematical modeling of pulsatile flow of non-Newtonian
fluid in stenosed arteries.
Commun. Non-Linear Sci. Numer. Simul.
2009,
14,
2971-
2981.
22. Nanda. S. P.; and Bose. R. K.; A mathematical model for blood flow through a narrow
artery with multiple stenosis.
J. Appl. Math. Fluid Mech.
2012,
4,
233-242.
23. Haik, Y.; Pai, V.; and Chen, C. J.; Biomagnetic Fluid Dynamics: Fluid Dynamics at
Interfaces. Ed. Shyy, W.; Narayanan, R.;
Cambridge: Cambridge University Press;
1999,
439-452.
24. Motta, M.; Haik, Y.; Gandhari, A.; Chen, C. J.; High magnetic field effects on hu-
man deoxygenated hemoglobin light absorption.
Bioelectrochem. Bioenerg
.
1998,
47,
297-300.
Search WWH ::
Custom Search