
doi: 10.1007/bf00276149
pmid: 3230367
Closed-form solutions are presented for blood flow in the microcirculation by taking into account the influence of slip velocity at the membrane surface. In this study, the convective inertia force is neglected in comparison with that of blood viscosity on the basis of the smallness of the Reynolds number of the flow in microcirculation. The permeability property of the blood vessel is based on the well known Starling's hypothesis. The effects of slip coefficient on the velocity and pressure fields are clearly depicted.
Newtonian fluid, microcirculation, Blood Pressure, Physiological flows, biomechanics, Permeability, pressure fields, blood vessel, blood flow, Physiological flow, Microcirculation, Models, Cardiovascular, permeability property, slip velocity, Models, Theoretical, Blood Viscosity, \textit{E. M. Starling}'s hypothesis, membrane surface, closed-form solutions, blood viscosity, Mathematics, Blood Flow Velocity
Newtonian fluid, microcirculation, Blood Pressure, Physiological flows, biomechanics, Permeability, pressure fields, blood vessel, blood flow, Physiological flow, Microcirculation, Models, Cardiovascular, permeability property, slip velocity, Models, Theoretical, Blood Viscosity, \textit{E. M. Starling}'s hypothesis, membrane surface, closed-form solutions, blood viscosity, Mathematics, Blood Flow Velocity
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