Inputs
Flow Q, pressure difference Δp, pump and motor efficiency and speed.
Pressure and flow are separate power levers: pressure creates force, flow creates speed. Efficiencies explain the difference between hydraulic output and electrical input.
Calculate hydraulic power, pump shaft power, electrical input power and torque from pressure and flow rate.
Set the inputs and run the calculation.
Convert flow and pressure difference into hydraulic, shaft and electrical power.
Flow Q, pressure difference Δp, pump and motor efficiency and speed.
Pressure and flow are separate power levers: pressure creates force, flow creates speed. Efficiencies explain the difference between hydraulic output and electrical input.
Pₕ = Δp·Q; shaft power = Pₕ/ηₚ; electrical power = Pₕ/(ηₚηₘ). Torque follows from power and angular speed.
20 l/min at 100 bar is about 3.33 kW hydraulic power; at 80% pump efficiency shaft power is 4.17 kW.
Sources and limits: Hydraulic power identity; add actual maps, losses and thermal limits.
Convert flow and pressure difference into hydraulic, shaft and electrical power.
Hydraulic calculations link pressure difference, effective area and flow. Pressure determines force, flow determines speed, while line losses and efficiency reduce ideal values.
Pₕ = Δp·Q; shaft power = Pₕ/ηₚ; electrical power = Pₕ/(ηₚηₘ). Torque follows from power and angular speed.
Flow Q, pressure difference Δp, pump and motor efficiency and speed. Pressure and flow are separate power levers: pressure creates force, flow creates speed. Efficiencies explain the difference between hydraulic output and electrical input.
Enter flow, pressure difference and pump and (if applicable) motor efficiency. The calculator returns hydraulic power, required shaft power and, where needed, electrical input power.
20 l/min at 100 bar is about 3.33 kW hydraulic power; at 80% pump efficiency shaft power is 4.17 kW.
Pressure and flow are separate power levers: pressure creates force, flow creates speed. Efficiencies explain the difference between hydraulic output and electrical input. The result is a pre-sizing point. Higher pressure raises cylinder force; more flow raises speed but usually also increases losses and heat.
Flow in l/min, pressure difference in bar, power in kW, speed in rpm.
Sizing the drive motor for a hydraulic pump at known flow and operating pressure, or estimating the electrical connection power of a hydraulic power unit.
Hydraulic power identity; add actual maps, losses and thermal limits.
Common mistake: Don't equate hydraulic power with required shaft power – pump efficiency is practically always below 100%, so the drive machine must supply more power than is hydraulically used. For electrical input power, also don't forget motor efficiency.
Hydraulic power Δp·Q describes power used in the fluid; friction and internal pump losses require higher mechanical shaft power to deliver that useful power.
Torque follows from shaft power divided by angular speed (2π·n/60); at constant power, required torque falls as speed rises.
It gives the ideal base power. Starting torque, the real motor's performance map, load peaks and safety margins must be additionally checked.
Determine drive power from pressure and flow with separate pump and motor efficiencies.
Results are preliminary engineering estimates. Component approval, safety functions, material, fatigue, installation checks and the complete system assessment remain separate.