Volume Uniformity
The uniformity of a scalar quantity is computed in a volume as:
where is the volume average of , is the value of the selected scalar in a cell and is the cell volume.
When the input is a Lagrangian phase, the volume integral is:
where is the parcel value of the selected scalar and is the parcel volume.
This uniformity index [141] describes the distribution of a certain quantity in a volume. If the quantity is distributed equally, the resulting number is 1. This report is useful in applications where a uniform flow rate is desired throughout an entire volume. Heat exchangers, catalysts, and filters are examples of such applications.
See also the properties of this statistical report.