Vacuum Pipes Air Velocity
Reference data and engineering information about vacuum pipes air velocity for fluid mechanics applications.
Overview
Engineering reference data for Vacuum Pipes Air Velocity in fluid mechanics.
Key Formulas
Reynolds Number
Ratio of inertial to viscous forces — determines flow regime.
Bernoulli's Equation
Conservation of energy for steady, inviscid, incompressible flow.
Continuity Equation
Conservation of mass for incompressible flow.
Darcy-Weisbach
Pressure drop due to friction in a pipe.
Variables
| Symbol | Description | Unit |
|---|---|---|
| Reynolds number | — | |
| Fluid density | kg/m³ | |
| Flow velocity | m/s | |
| Characteristic dimension | m | |
| Dynamic viscosity | Pa·s | |
| Pressure | Pa | |
| Darcy friction factor | — |
Estimation Method
The velocity of air in vacuum pipes can be estimated using empirical diagrams or by applying the relationship between standard and actual air volumes under vacuum conditions. The example from the source material illustrates this:
Example: For a 3-inch (NPS 3") Schedule 40 steel pipe with a standard air volume flow of 100 scfm (standard cubic feet per minute) at 30% vacuum, the air velocity is approximately 3000 fpm (feet per minute).
This estimation accounts for the air's expansion as the pressure drops below atmospheric levels.
Vacuum Unit Conversions
Vacuum levels are often expressed in different units. Converting between them is essential for applying formulas correctly.
Vacuum (%)(%) | Absolute Pressure(torr) | Absolute Pressure(mm Hg) | Gauge Pressure(psi) | Gauge Pressure(kPa) |
|---|---|---|---|---|
| 0 | 760 | 760 | 0 | 0 |
| 10 | 684 | 684 | -1.47 | -10.13 |
| 20 | 608 | 608 | -2.94 | -20.27 |
| 30 | 532 | 532 | -4.41 | -30.4 |
| 40 | 456 | 456 | -5.88 | -40.53 |
| 50 | 380 | 380 | -7.35 | -50.66 |
| 60 | 304 | 304 | -8.82 | -60.8 |
| 70 | 228 | 228 | -10.29 | -70.93 |
| 80 | 152 | 152 | -11.76 | -81.06 |
| 90 | 76 | 76 | -13.23 | -91.19 |
| 95 | 38 | 38 | -13.97 | -96.26 |
Source: engineeringtoolbox.com