Rotary Airlock Valve Capacity Calculator

| Added in Engineering

What is Rotary Airlock Valve Capacity?

Rotary airlock valve capacity is the required rotor pocket volume needed to convey a specified amount of bulk material per revolution. Rotary valves are used in pneumatic conveying systems to feed material from hoppers into pressurized or vacuum conveying lines while maintaining an air seal. Sizing the valve correctly ensures the system meets throughput requirements without overloading or starving the line.

How to Calculate Rotary Airlock Valve Capacity

Here is the formula:

[\text{Capacity} = \frac{R}{D} \times \frac{100}{E} \times \frac{1}{S}]

Where:

  • Capacity is the required rotor pocket volume per revolution (ft³ or m³).
  • R is the rate of conveying (units per minute).
  • D is the product density (units per ft³ or m³).
  • E is the valve efficiency (as a percentage).
  • S is the rotor speed (RPM).

Calculation Example

A system conveys 150 units per minute. The product density is 6 units/ft³, valve efficiency is 80%, and rotor speed is 250 RPM.

[\text{Capacity} = \frac{150}{6} \times \frac{100}{80} \times \frac{1}{250}]

Step by step:

  • 150 / 6 = 25
  • 100 / 80 = 1.25
  • 1 / 250 = 0.004

[\text{Capacity} = 25 \times 1.25 \times 0.004 = 0.125]

The required rotor pocket volume is 0.125 ft³ per revolution.

Frequently Asked Questions

Rotary airlock valve capacity is the volume of material that each pocket of the rotor must hold per revolution to maintain the desired conveying rate. It accounts for product density, valve efficiency losses, and rotor speed.

Valve efficiency represents how completely each rotor pocket fills with product. A valve rated at 80% efficiency means only 80% of the pocket volume is used. Factors like product flow characteristics, pocket design, and operating speed affect efficiency.

Higher rotor speeds move more product per minute but reduce the fill efficiency of each pocket. Lower speeds allow better filling but may not meet throughput requirements. The calculation balances speed against required capacity.

Yes. The formula works with any consistent unit system. Select the density unit that matches your product data, and the result will be in the corresponding volume unit per revolution.

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