Brine Graduation Tower

2D twin of the 3D brine gallery: a pump, a thorn-brush tower, wind and a collection basin, driven by the identical simulation file.

Presets

Playback

Weather, pump and brine

Evaporation grows with wind and temperature and falls with humidity; the basin salinity settles where the salt entering with the fresh feed equals the salt leaving with the product.

Operation

Model checks

The science

What is modelled

A well-mixed collection basin of fixed volume, fed with fresh brine and drained as a concentrated product. The pump lifts brine over brush-packed walls; each pass loses a fraction of its water to the air, so the returning stream is saltier than it left.

Equations

  • Water loss fraction per pass: (1 - RH) x 0.077 x (0.65 + 0.105 wind) x (1 + 0.036 (T - 23)), capped.
  • Evaporation E = pump x loss; product withdrawal feed - E with feed 1.8 m3/h.
  • Salt balance dM/dt = feed x S_source - product x c, so at steady state c = feed x S_source / product; the model caps dissolved salt at 27 percent and crystallises the rest.

Checks run in the page

  • Water balance over 48 h.
  • Salt balance including crystallised salt.
  • Steady-state salinity against the analytic value.
  • Zero evaporation when the pump is off.

Honest simplifications

The evaporation law is an empirical toy fit, not a psychrometric calculation: no wet-bulb temperature, no drift losses, constant density and no real tower geometry. Not a field or process-design model.

What to try
  • Press Hot windy day: evaporation rises and the basin salinity climbs towards a higher plateau.
  • Press Pump off: nothing evaporates and the salinity stays at the source value.
  • Press Still humid day and compare the steady salinity.
Basin salinity over time
Evaporation against wind speed for three humidities
Evaporation against pump circulation
Cumulative evaporated and withdrawn water
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