Abstract :
The present work focuses on the development of a viscosity equation
g=g(r, T) for propane through a multilayer feedforward neural network
(MLFN) technique. Having been successfully applied to a variety of fluids so
far, the proposed technique can be regarded as a general approach to viscosity
modeling. The MLFN viscosity equation has been based on the available experimental
data for propane: validation on the 969 primary data shows an average
absolute deviation (AAD) of 0.29% in the temperature, pressure, and density
range of applicability, i.e., 90 to 630 K, 0 to 60 MPa, and 0 to 730 kg ·m−3. This
result is very promising, especially when compared with experimental data
uncertainty. The minimum amount of required data for setting up the MLFN
has been investigated, to explore the minimum cost of the model. Comparisons
with other viscosity models are preseInted regarding amount of input data,
claimed accuracy, and range of applicability, with the aim of providing a guideline
when viscosity has to be calculated for engineering purposes. A high
accuracy equation of state for the conversion of variables from experimental
P, T to operative r, T has to be provided. To overcome this requirement, two
viscosity explicit equations in the form g=g(P, T) are also developed, for the
liquid and for the vapor phases. The respective AADs are 0.58 and 0.22%,
comparable with those of the former g=g(r, T) equation. Finally, the trend of
the experimental viscosity second virial coefficient is reproduced and compared
with that obtained from the MLFN.
Keywords :
heuristic techniques , Feedforward neural networks , Viscosity. , Propane