| Output | Method | |--------|--------| | Reynolds number ((N_Re)) | ( \frac\rho N D^2\mu ) | | Power number ((N_p)) | From published curves (Rushton, etc.) | | Power draw | ( P = N_p \rho N^3 D^5 ) | | Torque | ( T = P / (2 \pi N) ) | | Shaft diameter | Based on combined bending + torsion (ASME code) | | Impeller stress | For high-speed or large agitators |
This step defines the physical environment.
The power drawn by the impeller depends on the flow regime and the specific Power Number ( Npcap N sub p
The calculation starts with the geometry of the tank and the nature of the contents.
Operating an agitator near its natural frequency causes severe resonance, leading to bent shafts and destroyed bearings. The first critical speed ( Nccap N sub c
Re=ρ⋅N⋅D2μcap R e equals the fraction with numerator rho center dot cap N center dot cap D squared and denominator mu end-fraction = Impeller rotational speed ( rev/srev/s = Impeller diameter ( Regime Classification for the XLS Formulas: Power consumption is independent of viscosity. Transitional Flow (
| Output | Method | |--------|--------| | Reynolds number ((N_Re)) | ( \frac\rho N D^2\mu ) | | Power number ((N_p)) | From published curves (Rushton, etc.) | | Power draw | ( P = N_p \rho N^3 D^5 ) | | Torque | ( T = P / (2 \pi N) ) | | Shaft diameter | Based on combined bending + torsion (ASME code) | | Impeller stress | For high-speed or large agitators |
This step defines the physical environment.
The power drawn by the impeller depends on the flow regime and the specific Power Number ( Npcap N sub p
The calculation starts with the geometry of the tank and the nature of the contents.
Operating an agitator near its natural frequency causes severe resonance, leading to bent shafts and destroyed bearings. The first critical speed ( Nccap N sub c
Re=ρ⋅N⋅D2μcap R e equals the fraction with numerator rho center dot cap N center dot cap D squared and denominator mu end-fraction = Impeller rotational speed ( rev/srev/s = Impeller diameter ( Regime Classification for the XLS Formulas: Power consumption is independent of viscosity. Transitional Flow (
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