The theoretical flow rate of an axial piston pump is the highest flow that can be delivered by the pump under ideal conditions. This flow rate has to be understood in terms of design and operating parameters of a fixed displacement axial piston pump.
The fixed displacement axial piston pump can be defined as a cylinder block with several pistons aligned axially. By rotating, the cylinder block drives these pistons back and forth in their respective cylinder bore. The movement of the pistons gives rise to suction and pressure cycles that cause hydraulic flow.
The theoretical flow rate of a fixed displacement axial piston pump is determined by two main factors: piston displacement volume and the speed at which the pump rotates. Displacement volume denotes the amount of fluid displaced by each piston around one revolution of the cylinder block; it is typically given in cubic centimeters (cc) or liters (L).
To determine the theoretical flow rate, you multiply the displacement volume by rotational speed. Rotational speed is measured in revolutions per minute (RPM). Here’s how to calculate it:
Flow Rate = Displacement Volume × Rotational Speed
It should be noted that this maximum outflow under ideal conditions assuming no internal leakage or losses. However, there are other factors that may affect what actually happens during operation.
One example includes internal friction leading to a slightly lower real value than expected for theoretical flow rate. The design quality, manufacture quality and operational environment affect efficiency of pumping.
Furthermore, system pressure and fluid viscosity might hinder its performance externally. If system pressure increases, then more resistance will be experienced by such pumps resulting in reduced actual rate of flow. Similarly, when viscous fluids increase they hamper movement hence reducing actual flow rate.
In summary, the theoretical flow rate of a fixed displacement axial piston pump is determined by the displacement volume of the pistons and rotational speed for such pump while calculating its output involves multiplication of this volume with rotational speed still on it but also there are factors affecting such as efficiency of pumping, system pressure and viscosity. These should be considered when determining practical applications’ resultant flows as well.
