Free engineering calculator

Liquid Cooling Flow Calculator

Size the coolant loop: enter the heat load and the coolant temperature rise you can accept across the cold plate or heat exchanger, pick the coolant, and get the required flow rate.

Q (heat load)T_in, ṁT_in + ΔTpumpṁ = Q / (c_p ΔT) · V̇ = ṁ / ρ(coolant)coolant ρ, c_p from the selector

The diagram is labeled with the same symbols as the input fields below.

The equations this calculator uses

Q = ṁ · c_p · ΔT  ⇒  ṁ = Q / (c_p ΔT),   V̇ = ṁ / ρ
1 m³/s = 60,000 L/min = 15,850.3 US GPM
Assumptions and limits
  • Bulk properties at about 25 C: water 997 kg/m3 and 4180 J/kgK; 50-50 EG-water 1070 and 3300; mineral-oil class fluids about 850 and 1900 (typical - check your specific fluid).
  • The rise is the coolant bulk rise across the load; component temperatures also depend on the cold-plate thermal resistance, which this calculator does not size.
  • Single-phase liquid only (no boiling, no refrigerant).
  • Pressure drop and pump selection are separate steps - flow requirement only.

Engineering notes

Liquid moves heat with startling efficiency compared with air: one liter per minute of water absorbing a 5 C rise carries about 350 W. That density is why cold plates dominate power electronics, lasers, EV chargers, and increasingly AI compute racks. The flow equation is the same sensible-heat balance as the airflow case - only the fluid properties change, which is exactly why the glycol selection matters.

A 50-50 ethylene-glycol mix - the standard freeze-protected loop - carries about 20% less heat per liter than pure water and is several times more viscous, so it costs both flow AND pump head. Designing on pure-water numbers and then filling with glycol in winter is a classic path to an undersized loop. Oils and dielectric fluids give up even more, trading heat capacity for electrical safety in immersion systems.

The step this estimate cannot take: the temperature of the DEVICE also depends on the cold plate's internal resistance, the flow split between parallel plates, and transient events like pump failure ride-through. Those questions belong to a loop-level network simulation - cold plates, lines, heat exchanger, pump curve, and control together.

Frequently asked questions

How many liters per minute do I need per kilowatt?

Water with a 5 C rise needs about 2.9 L/min per kW (0.76 GPM). A 50-50 glycol mix needs about 3.6 L/min per kW for the same rise. Halving the allowed rise doubles the flow.

Does adding glycol change the required flow?

Yes. A 50-50 ethylene-glycol mix has roughly 20% lower volumetric heat capacity than water, so it needs about 20% more flow for the same load and rise - and its higher viscosity raises pressure drop further. Always size at the actual winter mixture.

What coolant temperature rise should I design for?

3-5 C is typical for precision cold plates (tight device gradients); 8-10 C suits energy-conscious loops where the downstream heat exchanger benefits from the warmer return. Tighter rise costs flow and pump power; looser rise costs device temperature uniformity.