Taylor scraping flow polish, cream, butter, honey, etc.,), it is essential to consider this case. The analysis was carried out by J. Riedler and Wilhelm Schneider in 1983 and they were able to obtain self-similar solutions for power-law fluids satisfying the relation for the apparent viscosity where formula_41 and formula_42 are constants. The solution for the streamfunction of the flow created by the plate moving towards right is given by where and where formula_46 is the root of formula_47. It can be verified that this solution reduces to that of Taylor's for Newtonian fluids, i.e., when formula_48. Taylor scraping flow In fluid dynamics,
Incompressible flow to ensure incompressible "flow". When we speak of the partial derivative of the density with respect to time, we refer to this rate of change within a control volume of "fixed position". By letting the partial time derivative of the density be non-zero, we are not restricting ourselves to incompressible "fluids", because the density can change as observed from a fixed position as fluid flows through the control volume. This approach maintains generality, and not requiring that the partial time derivative of the density vanish illustrates that compressible fluids can still undergo incompressible flow. What interests us is the change