heatload

Will my radiators work with a heat pump in Norfolk?

Almost certainly not at the size they are. A radiator gives its catalogue output at 75/65 into a 20 °C room; a heat pump runs far cooler, and output falls faster than the temperature does. Against Norfolk’s design temperature of −6.1 °C, here is what that costs.

Design temperature −6.1 °C
55/45 51%
45/35 30%

What a radiator delivers at each flow temperature

Share of the catalogue rating, and the catalogue rating a room would need to stay warm. EN 442 rates radiators at 75/65 into a 20 °C room.

Flow / return Mean ΔT Output Rating needed per kW of demand
75/65 50 K 100% 1.00 kW
65/55 40 K 75% 1.34 kW
55/45 30 K 51% 1.94 kW
50/40 25 K 41% 2.46 kW
45/35 20 K 30% 3.29 kW
40/30 15 K 21% 4.78 kW
35/30 13 K 16% 6.06 kW

What that means room by room

Heat demand for a room in this climate, and the catalogue radiator rating needed to meet it at each flow temperature. For an insulated 1980s house; change the construction in the calculator.

Room W 65/55 55/45 50/40 45/35 40/30 35/30
Living room 1,169 1,563 2,272 2,879 3,848 5,594 7,090
Bedroom 682 912 1,325 1,680 2,245 3,263 4,136
Kitchen 585 781 1,136 1,440 1,924 2,797 3,545
Bathroom 292 391 568 720 962 1,398 1,772

Check the radiator on your wall

Take the output printed on the radiator or in its datasheet — it will be quoted at ΔT50 — and the floor area of the room it heats.

Verdict

Why output falls so fast

Radiator output follows Q = Q₅₀ × (ΔT/50)^1.3, where ΔT is the mean water temperature minus the room temperature. The exponent is what does the damage: halving the temperature difference does not halve the output, it cuts it to about 40 per cent.