Brine Graduation Tower

2D section of the 3D brine laboratory: wind through a brushwood wall evaporates water from falling brine and concentrates the salt.

Switch to 3D

Presets

Playback

Apparatus

Model checks

The science

What is modelled

Brine is pumped to the top of a wall of blackthorn brush and trickles down in about 34 seconds. Wind brings dry air that takes up water vapour, leaving the salt behind in a more concentrated brine. A finite holdup of liquid sits in the wall at any moment.

Equations

  • Evaporation potential E = k A √(u + 0.3) psat(T) (1 - RH) w, w the wetness factor.
  • Tetens saturation pressure psat = 0.61078 exp(17.27 T/(T + 237.3)) kPa.
  • Water and salt balances with a drain rate proportional to the holdup (residence time 34 s).
  • Dissolved salt is capped at 26.4 % by mass; any excess is deposited as crust.

Checks run in the page

  • Mass balance closes to rounding error.
  • Steady outlet salinity equals inlet salt flux over (inlet - evaporation).
  • Tetens pressure against steam-table values.
  • Evaporation scales with (1 - RH) and √(wind + 0.3).

Honest simplifications

One well-mixed holdup, constant mass-transfer coefficient and no heat balance of the brine (it stays at air temperature). It is an educational model, not a calibrated plant model.

What to try
  • Choose Hot dry windy: evaporation climbs and the outlet salinity rises towards saturation.
  • Choose Strong brine, low flow and watch a white salt crust form in the sump.
  • Choose Humid and still: with no wind and nearly saturated air almost nothing evaporates.
Outlet salinity against saturation
Evaporation rate
Pumped and outlet mass flow
Dissolved and deposited salt
Made with 🤖 ChatGPT