Pump Sizing in District Heating Networks

Central vs. decentralised pump concepts: sizing, worst-point control and energy demand

Table of Contents

Pump sizing determines whether a district heating network can be run efficiently and economically. The flow rate follows from the network heat output and the temperature spread, while the pump head follows from the pressure losses along the most critical supply path. In a well-designed network, pump electricity consumption stays at 1—2 % of the transported heat. With unfavourable dimensioning, especially in low-temperature networks with small temperature spreads, it can climb to 5—10 % and put the economics of the whole project at risk.

Online calculator: sizing the network pump

Enter the network heat output, the temperature spread and the pressure losses of the most critical supply path — the calculator determines the design operating point (flow rate and pump head), the hydraulic and electrical pump power, and estimates the annual electricity demand via equivalent full-load hours. If you also enter the annual heat delivered, it checks the pump electricity share against the 1—2 % guide value. The article below explains each calculation step.

Pump Sizing Quick Calculator

Preliminary sizing of the network pump — operating point, pump power and annual electricity demand from network capacity, spread and pressure losses.

Flow rate (operating point)
Pump head
Hydraulic power
Electrical power
Annual electricity
Pump electricity share

Assumptions: Δp = 2 · R · L (supply and return of the most critical path) + allowance for generator, transfer station and fittings · fluid properties at mean temperature — heating water 70 °C (ρ = 978 kg/m³, cₚ = 4.19 kJ/(kg·K)), water 10 °C (ρ = 1000 kg/m³, cₚ = 4.19 kJ/(kg·K)), water-glycol 30 vol% (ρ = 1040 kg/m³, cₚ = 3.7 kJ/(kg·K)) · P_el = V̇ · Δp / η with the total efficiency η of hydraulics, motor and drive (typically 0.60–0.75) · annual electricity via equivalent full-load hours f_part-load · t_operation (typically 1500–3000 h/a). The tool provides a preliminary sizing of the nominal operating point and does not replace a hydraulic network calculation with part-load profiles. Last updated: July 2026. VICUS Software accepts no liability for the correctness of the results.

Pump curve with operating point and system curve in an H-Q diagram
Affinity laws: Q ∝ n, H ∝ n², P ∝ n³ — speed control shifts the operating point.

Central vs. decentralised pump concepts

Central pump concept

In the central concept, one or more main circulation pumps sit in the heating plant and generate the differential pressure for the entire network. At the transfer stations, differential pressure controllers or control valves set the flow rate to each consumer.

Maintenance and monitoring stay in one place, the large pumps run at high efficiency, and the hydraulic structure is simple. The downsides are that the high differential pressure at consumers close to the plant has to be throttled away, and that the central pump must overcome every pressure loss in the network.

Decentralised pump concept

Here a circulation pump is installed at every heat transfer station, and each one overcomes only the local pressure loss plus its share of the network pressure loss. The network itself carries little or no centrally generated differential pressure. This concept is typical for passive cold district heating networks, where the brine circulation pumps built into the heat pumps provide the circulation.

There are no throttling losses, since each pump works only against the pressure loss it actually faces, which suits networks with widely varying distances to the plant. Set against this are the many individual pumps at lower efficiency, the greater maintenance effort, and the check valves needed to prevent backflow.

Hybrid concepts

In practice, hybrid approaches are common. A central pump generates a base differential pressure that covers most of the network losses, and additional booster pumps support the supply at distant consumers. This can lift the overall energy efficiency above a purely central concept.

Dimensioning: flow rate and pump head

Flow rate

The nominal flow rate of the network pump follows from the total heat load demand and the temperature spread between supply and return:

V˙=Q˙networkρcp(TVLTRL)\dot{V} = \frac{\dot{Q}_{\text{network}}}{\rho \cdot c_p \cdot (T_{\text{VL}} - T_{\text{RL}})}

For a conventional network with 2 MW output and a spread of 30 K, this yields:

V˙=2000  kW1000  kg/m34,18  kJ/(kgK)30  K16  l/s57,5  m3/h\dot{V} = \frac{2000 \; \text{kW}}{1000 \; \text{kg/m}^3 \cdot 4{,}18 \; \text{kJ/(kg}\cdot\text{K)} \cdot 30 \; \text{K}} \approx 16 \; \text{l/s} \approx 57{,}5 \; \text{m}^3/\text{h}

By comparison, a cold district heating network with the same output but only a 3 K spread needs a flow rate ten times higher, about 160 l/s. This is why pressure loss optimisation matters so much in low-temperature networks.

Pump head

The required pump head HH is composed of:

H=Δpnetwork+Δpgenerator+ΔpHTS+ΔpfittingsH = \Delta p_{\text{network}} + \Delta p_{\text{generator}} + \Delta p_{\text{HTS}} + \Delta p_{\text{fittings}}

Here, Δpnetwork\Delta p_{\text{network}} is the pressure loss of the most critical supply path (worst point), meaning the hydraulically most unfavourable consumer, typically the one furthest away or the one with the largest pressure losses along its route.

For the pipe pressure losses, an approximate relationship is:

Δppipe=RL\Delta p_{\text{pipe}} = R \cdot L

with the specific pressure loss RR in Pa/m and the pipe length LL in m. Common design values for RR are:

Network typeSpecific pressure loss RR
Conventional district heating100 - 200 Pa/m
Low-temperature network80 - 150 Pa/m
Cold district heating70 - 100 Pa/m

Worst-point control and differential pressure control

Worst-point control

Worst-point control (differential pressure setpoint control at the worst point) is the most efficient control strategy for network pumps. A differential pressure sensor is installed at the hydraulically most unfavourable consumer, and the pump speed is regulated so that a minimum differential pressure (for example 0.3 to 0.5 bar) is always held at that point, as the heat transfer station requires for proper operation.

Δpworst pointΔpHTS,min\Delta p_{\text{worst point}} \geq \Delta p_{\text{HTS,min}}

This method dynamically adapts the pump output to the actual demand and avoids the over-supply of consumers close to the plant.

Constant pressure control

Alternatively, the differential pressure can be kept constant at the pump outlet or another central point. This is simpler to implement but consumes more energy, since the setpoint has to be designed for the maximum case with all consumers at full load. At part load, the excess pressure is then destroyed at the control valves.

Variable speed control and energy savings

Modern network pumps are operated with variable-speed drives that allow stepless speed adjustment. The relationship between speed and power consumption follows the affinity laws:

P2P1=(n2n1)3\frac{P_2}{P_1} = \left(\frac{n_2}{n_1}\right)^3

Reducing the speed to 80 % of nominal lowers the power consumption to 0,83=0,5120{,}8^3 = 0{,}512, about 51 % of nominal power. Since network pumps run at part load for most of the year, this saves considerable energy compared with unregulated pumps.

Energy demand of network pumps

Typical characteristic values

The pump electricity consumption of a well-designed district heating network is typically 1 to 2 % of the annually transported heat. In poorly dimensioned networks, above all low-temperature networks with small temperature spreads, this share can rise to 5 to 10 % or more.

The electrical pump power is calculated as:

Pel=V˙ΔpηtotalP_{\text{el}} = \frac{\dot{V} \cdot \Delta p}{\eta_{\text{total}}}

with the total efficiency ηtotal\eta_{\text{total}}, the product of hydraulic efficiency, motor efficiency and drive efficiency. For large network pumps, typical total efficiencies lie between 0.60 and 0.75.

Full-load hours approach

To estimate the annual pump electricity consumption, the full-load hours approach is often used:

Wel,a=Pel,nomfpart-loadtoperationW_{\text{el,a}} = P_{\text{el,nom}} \cdot f_{\text{part-load}} \cdot t_{\text{operation}}

The part-load factor fpart-loadf_{\text{part-load}} accounts for the fact that the pump does not run at nominal power on an annual average. Typical values:

Network typeOperating hours toperationt_{\text{operation}}Part-load factor fpart-loadf_{\text{part-load}}
Heating only4500 - 5500 h/a0.35 - 0.50
Heating + DHW6000 - 8000 h/a0.30 - 0.45
Cold district heating (year-round)7500 - 8760 h/a0.25 - 0.40

The equivalent full-load hours result from the product fpart-loadtoperationf_{\text{part-load}} \cdot t_{\text{operation}} and typically lie between 1500 and 3000 h/a.

Practical recommendations

  • Minimise pressure losses: generous pipe dimensioning (low specific pressure loss) saves more in pump electricity over the service life than the larger pipes add in investment cost.
  • Use worst-point control: depending on the network, the energy saving over constant pressure control is 20 to 40 %.
  • Provide redundancy: at least two pumps, one running and one on standby, secure the supply during failure or maintenance.
  • Use simulation: dynamic network simulation with software such as VICUS Districts computes pressure losses and pump operating points across the whole year.

Getting pump sizing right

Pump sizing is a building block of district heating planning that is often underrated. In conventional networks with a large temperature spread, the effects stay moderate. In low-temperature networks, and cold district heating in particular, an oversized pump system or an unfavourable control strategy can undo the economics of the whole project. The keys to efficient operation with minimum pump electricity are the right pump concept, a careful hydraulic design and variable-speed pumps with worst-point control. Tools such as VICUS Districts compute the pump operating points dynamically and report the annual pump electricity consumption as part of the overall balance.

Further reading: Pressure Loss Calculation in District Heating Networks — determining head loss that the pump must overcome, Thermo-Hydraulic Simulation — dynamic analysis of pump operating points over the year, Sizing of Heat Transfer Stations — system integration at the consumer side, Economic Analysis According to VDI 2067 — accounting for pump lifecycle costs in the economic assessment.

References and Standards

  • DIN EN 16297 — Pumps — Rotodynamic pumps — Glandless circulators — Requirements and tests
  • AGFW FW 524 — Hydraulic Calculation of Hot Water District Heating Networks
  • Europump & Hydraulic Institute (2004): Variable Speed Pumping — A Guide to Successful Applications. Elsevier.

Frequently Asked Questions

How is a district heating network pump sized?
The flow rate is derived from the network heat output divided by density, heat capacity and temperature spread. The pump head consists of the pressure losses along the most critical supply path (worst point), plus the losses across the heat generator, transfer station and fittings.
What is worst-point control for network pumps?
In worst-point control, a differential pressure sensor is installed at the hydraulically most unfavourable consumer. The pump speed is regulated to maintain a minimum differential pressure of 0.3–0.5 bar at that point. This saves 20–40% in pump electricity compared to constant pressure control.
What is the typical pump electricity consumption of a district heating network?
With optimal design, pump electricity consumption is 1–2% of the annually transported heat energy. In poorly dimensioned low-temperature networks with small temperature spreads, this share can rise to 5–10% or more.

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Disclaimer: The content of this page is for general information purposes only and does not constitute legal, planning or engineering advice. All information is provided without guarantee. Despite careful research, VICUS Software GmbH assumes no liability for the accuracy, completeness or timeliness of the information provided. Third-party product names and trademarks are mentioned for informational purposes only and are the property of their respective owners.

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