Title: Underwood Equations
1Underwood Equations (L/D)min
- We have looked at one limiting condition, Nmin,
determined using the Fenske method at total
reflux conditions. - The other limiting condition for multi-component
systems is the solution for the minimum reflux
ratio, (L/D)min, which gives us an infinite
number of stages. - This method is known as the Underwood method or
the Underwood equations.
2Underwood Equations (L/D)min
31st Underwood Equation f Roots
4Underwood Equations Cases
5Underwood Equations Case A Methodology
6Underwood Equations Case A Methodology
(continued)
7Underwood Equations Case A Methodology
(continued)
8Underwood Equations Case B Methodology
9Underwood Equations Case B Methodology
(continued)
10Underwood Equations Case B Methodology
(continued)
11Underwood Equations Case C Methodology
12Underwood Equations Case C Methodology
(continued)
13Underwood Equations Case C Methodology
(continued)
14Gilliland Correlation N and NF
- Empirical relationship which relates the number
of stages, N, at finite reflux ratio, (L/D)actual
to the Nmin and (L/D)min. - Nmin is determined from the Fenske equation.
- (L/D)min is determined from the Underwood
equations.
15Gilliland Correlation
16Gilliland Correlation Curve Fits
17Gilliland Correlation NF