Particle size analysis
Sauter mean diameter calculator
D32 preserves the surface-to-volume ratio of the population and is particularly relevant in mass transfer, combustion and particle entrainment.
Mechanical operations and solids · McCabe–Smith–Harriott
Particle sizing and distribution models
D32 · Sauter
mm
D43
mm
D10
D50
D90
Rosin–Rammler
n = — · De = — mm · R² = —
Gates–Gaudin–Schuhmann
m = — · Dmax = — mm · R² = —
Coe–Clevenger · Kynch · Richardson–Zaki
Required area
m²
Critical Z
m
critical t
min
tu
min
vt Stokes
m/s
v impedida
m/s
Target height Zu = — m · Re terminal = — · n recomendado = —
Constant pressure and compressible cake
Kp
s/m⁶
B
s/m³
R²
α torta
m/kg
Rm
m⁻¹
Index s
R² comp. —
Particle size analysis
D32 preserves the surface-to-volume ratio of the population and is particularly relevant in mass transfer, combustion and particle entrainment.
Espesamiento
The controlling area is the maximum computed across the physically valid concentration range of the test.
Filtration
Several pressure levels allow the index s to be estimated by logarithmic regression of α against ΔP.
Preguntas frecuentes
It is the diameter of a sphere with the same volume-to-surface ratio as the whole distribution. With mass fractions and uniform density: D32 = 1/Σ(xi/D̄pi).
Corrects the isolated terminal velocity for a suspension: v = vt εⁿ. The voidage ε lowers the velocity and the exponent n depends on the terminal Reynolds number.
A compressible cake increases its specific resistance with pressure: α = α0(ΔP)ˢ. s≈0 indicates an incompressible cake; larger values indicate greater sensitivity to pressure.