Bearing Defect Frequencies
BPFO, BPFI, BSF and FTF of rolling-element bearings, plotted on a simulated spectrum.
Operating speed
Bearing geometry
BPFO 5305
BPFI 8015
BPFO+BPFI = 222.0
n·f_r = 222.0
Kinematics of a rolling-element bearing
When a rolling element passes over a localised defect, it produces a small impact. Those impacts repeat at frequencies fixed by the bearing geometry and shaft speed. Assuming pure rolling and a stationary outer ring:
with f_r the shaft frequency, n the number of rolling elements, B_d their diameter, P_d the pitch diameter and θ the contact angle. Useful checks: \mathit{BPFO} + \mathit{BPFI} = n\cdot f_r, and \mathit{BPFO} \approx 0.4\cdot n\cdot f_r, \mathit{BPFI} \approx 0.6\cdot n\cdot f_r for most bearings.
Recognising the patterns
- Outer-race defect: BPFO and harmonics. The defect is stationary in the load zone, so amplitudes are steady.
- Inner-race defect: BPFI and harmonics with sidebands at ±1× shaft speed, because the defect rotates in and out of the load zone.
- Rolling-element defect: often 2×BSF (the defect strikes both races per revolution), sidebanded by FTF.
- Cage problems: FTF itself, or as sidebands; usually sub-synchronous.
In practice
Early-stage defects are best detected with envelope analysis (demodulation): the high-frequency structural resonances excited by the impacts are band-pass filtered and rectified, revealing the defect repetition rate. Real frequencies deviate by 1–2 % from these values due to slip, so look for families of peaks rather than exact matches. Always use the manufacturer's geometry data for the exact bearing designation.