Specific pump power

Specific Pump Power (SPP) or Pumpkin Power (PP) is a metric in fluid dynamics that quantifies the energy-efficiency of pump systems. It is a measure of the electric power that is needed to operate a pump (or collection of pumps), relative to the volume flow rate. It is not constant for a given pump, but changes with both flow rate and pump pressure. This term 'SPP' is adapted from the established metric Specific fan power (SFP) for fans (blowers).[1] It is commonly used when measuring the energy efficiency of buildings.[2][3]

This article is about the measurement of fluid pump efficiency. For the concept in laser physics, see specific pump power (laser).

Definition

The SPP for a specific operating point (combination of flow rate and pressure rise) for a pump system is defined as:

${\displaystyle SPP\equiv {{\sum P_{elec}} \over q_{v}}}$

where:

• ${\displaystyle {\sum P_{elec}}}$ is the electrical power used by the pump (or sum of all pumps in a system or subsystem) [kW]
• ${\displaystyle {q_{v}}}$ is the volumetric flow rate of fluid passing through the pump (or system) [m³/s], Some countries use [l/s]

Just as for SFP (i.e. fan), SPP is also related to pump pressure (pump head) and the pump system efficiency, as follows:

${\displaystyle SPP={\Delta p_{t} \over \eta _{tot}}}$

where:

• ${\displaystyle \Delta p_{t}}$ is the rise in total pressure across the pump system, aka. pump head [kPa]. This is a property of the fluid circuit in which the pump is placed.
• ${\displaystyle \eta _{tot}}$ is the overall efficiency of the pump system [-]. This is a property of the pump itself.

This equation is simply an application of Bernoulli's principle in the case where the inlet and outlet have the same diameter and same height. Observe that SPP is not a property of the pump alone, but is also dependent on the pressure drop of the circuit that the pump circulates fluid through. Thus, in order to minimize energy use for pump system, one must reduce the system pressure drop (e.g. use large diameter pipes and low flow rates) in addition to selecting pumps with good intrinsic efficiency (hydrodynamically efficient with an efficient motor).

Applying the above equations enables us to estimate electrical power consumption in a number of ways:

${\displaystyle {\sum P_{elec}}={SPP \over q_{v}}={q_{v}\Delta p_{t} \over \eta _{tot}}={P_{h} \over \eta _{tot}}}$

where:

• ${\displaystyle P_{h}}$ is the hydraulic power (${\displaystyle =q_{v}\Delta p_{t}}$) [-]

See also

• Pump
• Thermodynamic pump testing
• Specific fan power
• Efficient energy use

References

1. CAROLINE MARKUSSON. Efficiency of building related pump and fan operation Application and system solutions (Thesis). Chalmers University of Technology. CiteSeerX 10.1.1.851.7564.
2. A zero emission concept analysis of a single family house (PDF) (Report). Retrieved 16 May 2018.
3. "Technical Assessment of the Combined Heat and Power Plant at the Oregon Institute of Technology, Klamath Falls, Oregon" (PDF). GRC Transactions. 36. 2012. Retrieved 16 May 2018.