| [1] | Womersley, JR.. Method for the calculation of velocity, rate of flow and viscous drag in arteries when the pressure gradient is known, Journal of physiology, 127 (1955) 553-563. |
| |
| [2] | Womersley, JR.. Oscillatory motion of a viscous liquid in a thin-walled elastic tube. I. The linear approximation for long waves, Phil. Mag., 46 (1955) 199-221. |
| |
| [3] | Lee, JS., Fung, YC.. Flow in locally constricted tubes at low Reynolds number, ASME J. Appl. Mech., 37 (1970) 9-16. |
| |
| [4] | Rao, AR., Devanathan, R.. Pulsatile flow in tubes of varying cross-section, Z.A.M.P., 24 (1973) 203-213. |
| |
| [5] | Schneck, DJ., Ostrach, S.. Pulsatile blood flow in a channel of small exponential divergence-I. The linear approximation for low mean Reynolds number, Journal of Fluids Engineering., 16 (1975) 353-360. |
| |
| [6] | Bitoun, JP., Bellet, D.. Blood flow through a stenosis in micro-circulation, Biorheology, 23 (1986) 51-61. |
| |
| [7] | Manton, MJ.. Low Reynolds number flow in slowly varying axisymmetric tubes, Journal of Fluid Mech., 49 (1971) 451-459. |
| |
| [8] | Radhakrishnamacharya, G., Chandra, P., Kaimal, MR.. A hydro dynamical study of flow in renal tubule, Bull. Math. Biol., 43 (1981) 151-163. |
| |
| [9] | Chandra, P., Prasad, JS.. Pulsatile flow in circular tubes of varying cross-section with suction/injunction, J. Austral. Math. Soc., 35 (1994) 336-381. |
| |
| [10] | Chow, JCF.. Blood flow theory, effective viscosity and effects of particle distribution, Bull. Math. Biol., 37 (1975) 472-488. |
| |
| [11] | Hill, CD., Bedford, A.. A model for erythrocyte sedimentation, Biorheology, 18 (1981) 255. |
| |
| [12] | Srivastava, LM., Agarwal, RP.. Oscillating flow of a conducting fluid with a suspension of spheical particles, J. Appl. Mech., 47 (1980) 196. |
| |
| [13] | Nakayama, M., Sawada, TJ.. Numerical study on the flow of a non- Newtonian fluid through an axisymmetric stenosis, Biomech. Eng., 110 (1988) 137. |
| |
| [14] | Elnaby, MA., Eldabe, NT M., Abou Zied, MY., Sanyal, DC.: Mathematical analysis on M.H.D. pulsatile flow of a non- Newtonian fluid through a tube with varying cross-section, J. of Inst. of Math. and Comp. Sci., 20 (2007) 29-42. |
| |
| [15] | Sanyal, DC., Das, K., Debnath, S.. Pulsatile flow of biviscous fluid through a tube of varying cross-section, International Journal of computational Intelligence and Healthcare Informatics, 1 (2008) 1-8. |
| |
| [16] | Raoufpanah, A., Rad, M., Borujerdi AN.. Effects of slip condition on the characteristic of flow in ice melting process, IJE Transactions B: Applications 18 (2005), 1-9. |
| |
| [17] | Das.K.. Heat transfer peristaltic transport with slip condition in an asymmetric porous channel, IJE Transactions B: Applications, 24(3)(2011), 293-307. |
| |
| [18] | Kumar, Anil, Varshney, C.L. and Sharma, G.C. (2005) Computational technique for flow in blood vessels with porous effects. Applied Mathematics and Mechanics, (2005)26, 63-72. |
| |
| [19] | Anil Kumar Gupta (2011). Performance and analysis of blood flow through carotid artery, International Journal of Engineering and Business Management vol. 3(4) pp 1-6. |
| |
| [20] | Anil Kumar Gupta (2013). Performance modeling and mechanical behaviour of blood vessel in the presence of magnetic effects, African Journal of Basic & Applied Sciences 5 (3): 149-155. |
| |