Skip to main content
Speclore

Target Flow Meters

Reference data and engineering information about target flow meters for fluid mechanics applications.

targetflowmeters

Overview

Engineering reference data for Target Flow Meters in fluid mechanics.

Key Formulas

Reynolds Number

Re=ρvDμRe = \frac{\rho v D}{\mu}

Ratio of inertial to viscous forces — determines flow regime.

Bernoulli's Equation

P+12ρv2+ρgh=constP + \frac{1}{2}\rho v^2 + \rho g h = \text{const}

Conservation of energy for steady, inviscid, incompressible flow.

Continuity Equation

A1v1=A2v2A_1 v_1 = A_2 v_2

Conservation of mass for incompressible flow.

Darcy-Weisbach

ΔP=fLDρv22\Delta P = f \frac{L}{D} \frac{\rho v^2}{2}

Pressure drop due to friction in a pipe.

Variables

SymbolDescriptionUnit
ReReReynolds number
ρ\rhoFluid densitykg/m³
vvFlow velocitym/s
DDCharacteristic dimensionm
μ\muDynamic viscosityPa·s
PPPressurePa
ffDarcy friction factor

Advantages of Target Flow Meters

  • Suitable for any type of liquid, gas, or steam, including cryogenic applications.
  • No moving parts, such as bearings, minimizes wear and enhances reliability.
  • Demonstrated high reliability with life tests reaching up to 20,000,000 cycles.
  • Compatible with line sizes from 0.5 inches and upward, supporting various mounting configurations.
  • Allows easy range or fluid changes by simply swapping the target.
  • Approximately 15:1 turndown ratio.
  • Supports bi-directional flow, with direction indicated by signal polarity.
  • Available in materials like 303/304 SS, 316 SS, Hastelloy, and Inconel for corrosion resistance and durability.

Disadvantages of Target Flow Meters

  • Calibration must be verified in the field, which may require additional setup and validation efforts.

References