Integral Variables
An integral variable is a quantity that has been obtained by integration in space over the whole system or over a specific region. In a planar geometry values are given per unit area, in a cylindrical geometry they are given per unit length, and in a spherical geometry they are absolute values.
SET_DIAGRAM_AXIS and ENTER_SYMBOL commands in the DICTRA POST module.
The variable mnemonics are constructed in the following way.
- The first letter is always I for INTEGRAL VARIABLE.
- The second letter specifies quantity.
- The third letter is OPTIONAL and specifies the normalizing quantity.

Class | Quantity | Description |
---|---|---|
I |
N |
for number of moles |
I |
W |
for mass |
I |
V |
for volume |
I |
U |
for number of moles of volume-contributing elements |
II |
S |
for entropy |
II |
H |
for enthalpy |
II |
G |
for Gibbs energy |
II |
A |
for Helmholtz energy |

Integral quantities of CLASS=I may take 0-3 arguments.
The arguments MUST be given in 'falling' order of significance.
- Region name
- Phase name
- Component name

Integral quantities of CLASS=II may take 0-2 arguments.
The arguments MUST be given in 'falling' order of significance.
- Region name
- Phase name

Quantity | Description |
---|---|
N |
for total number of moles in system |
W |
for total mass of system |
V |
for total volume of system |
U |
for total number of moles of volume-contributing elements in system |

Variable | Definition |
---|---|
|
The mass of CR in the BCC phase in region PEARLITE. |
|
The mass of BCC phase in region PEARLITE. IW is the total mass in the system. |
|
The volume fraction of Austenite in a single cell calculation. |
|
The volume fraction of Austenite in Cell 2 for a multi cell calculation. |