The kinematic viscosity (ν) can be rendered dimensionless if divided by the thermal diffusivity, α = k / (ρ·cp), where k stands for thermal conductivity, ρ stands for density, and cp for the (isobaric) specific heat capacity. The ratio is called the Prandtl number (Pr = ν / α). The logarithm of the Prandtl number can be expected to correlate particularly well with the reciprocal of the reduced temperature (Tr = T/Tc), where Tc stands for the critical temperature.
Prandtl number is defined as Cp m/k. m=viscocity and k thermal conductivity. You can find the correlation between logarithemic of Prandtl number and 1/Tr (Tr = T/Tc). Prandtl as a function of temperature will fix the problem.
Thanks for your help: I have understood the relationship between "Cp x Dyn. Viscosity" and Prandtl number using Tc.
Now i am at 2nd step and looking for heat load of a electrical heater using Cp. I have Tinlet and Toutlet values, and have massflow.
Do you have any verified and accurate formula for heat load of a HydroCarbon product, to find kW value? (The heat load could be the function of viscosity as well as T & Cp.)
Liquid Heat Capacity can be calculated using Rowlison and Bondi correlation and Ideal Vapor heat Capacity can be calculated by using Lee-Kesler correlation when constant for polynomial equations are not available