Oscillatory Blood Flow in Bifurcating Capillaries

Oscillatory blood flow in bifurcating capillaries is examined. The governing nonlinear and coupled equations
expressed in the form of the Boussinesq approximations are solved by the method of perturbation series
expansions. Solutions for the concentration, temperature and velocity are obtained, and presented quantitatively
using Malple 18 computational software. The results show that the rate of chemical reaction, Hartmann number
(M2≤I.0), heat exchange parameter and Grashof number (Gr/Gc≤I.0) tend to increase the velocity of the flow.
The increase in the velocity structure has some attendant implications. In fact, it tends to increase the rate of
transport of oxygen and nutrient-rich blood to the tissues, and this in turn enhances the physiological well-being
of man.