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Engineering

Bearing Efficiency Calculator

Estimate bearing-set friction torque and power loss from load, effective coefficient, mean diameter, count, speed, and transmitted torque.

BEARING EFFICIENCY

Convert an explicit friction assumption into loss at speed

Bearing efficiency is not a universal percentage. The calculator makes the assumed friction coefficient and contact diameter visible before converting drag torque to heat and delivered power.

Bearing-set friction torque (N*m)-
Bearing loss power (kW)-
Transmitted input power (kW)-
Power after bearing loss (kW)-
Simplified bearing efficiency-

ENGINEERING DECISION VIEW

Link bearing load and contact diameter to heat

Use the output to compare documented conditions or estimate heat. Improve coefficient evidence before changing equipment or lubrication.

Editorial cutaway of two bearings with radial load, mean contact diameter, friction torque, and heat-flow callouts.
Load and contact radius create friction torque; speed converts it to loss power.
Bearing friction and power balanceUnrounded calculation path
Balance itemLoad / torqueDiameter / speedPower or torqueMeaning

LIVE CALCULATION PROCESS

Formula, substitution, and reconciliation

Tfriction = mu*F*dm/2*count; Ploss = Tfriction*2*pi*N/60,000; efficiency = (Pin-Ploss)/Pin

One entered effective coefficient is applied to each identical represented bearing. This transparent screen does not replace a manufacturer loss model for rolling, sliding, seal, and lubricant drag.

    HOW TO USE

    Create a visible bearing-loss estimate

    1. Enter load per represented bearing; do not assume equal sharing without reaction analysis.
    2. Enter coefficient and mean diameter for the actual bearing and condition.
    3. Enter speed, transmitted torque, and bearing count.
    4. Review friction torque before accepting efficiency.
    5. Retain bearing designation, reaction basis, coefficient provenance, preload, lubrication, and temperature so the loss estimate can be replaced by a detailed manufacturer model.

    SUBJECT FUNDAMENTALS

    What controls bearing efficiency

    Rolling friction
    Resistance from contact deformation, microslip, and lubricant behavior.
    Mean diameter
    Representative radius basis for friction torque.
    Effective coefficient
    Single fitted assumption summarizing multiple mechanisms.
    Preload
    Internal force that can raise stiffness and loss.
    Lubricant drag
    Resistance sensitive to viscosity, quantity, and speed.
    Bearing-set loss
    Loss for only the bearings inside the selected boundary.

    CALCULATION METHOD

    Expose the coefficient instead of hiding a fixed percentage

    Tfriction = mu*F*dm/2*count; Ploss = Tfriction*2*pi*N/60,000; efficiency = (Pin-Ploss)/Pin

    One entered effective coefficient is applied to each identical represented bearing. This transparent screen does not replace a manufacturer loss model for rolling, sliding, seal, and lubricant drag.

    DEFAULT CASE AUDIT TRAIL

    Symbols, units, substitution, and independent check

    SymbolMeaningUnit
    FRadial load represented per bearingN
    muEffective friction coefficientdimensionless
    dmMean bearing diametermm
    zIdentically represented bearing countwhole number
    TfBearing-set friction torqueN*m
    NRotational speedrpm

    Default values

    • F = 12,500 N, mu = 0.0018, and dm = 85 mm.
    • z = 2, N = 3,000 rpm, and transmitted torque = 420 N*m.

    Unit conversion

    • Mean radius = 85 / 2,000 = 0.0425 m.
    • Angular speed = 2 x pi x 3,000 / 60 = 314.159 rad/s.

    Numerical substitution

    1. Friction torque per bearing = 0.0018 x 12,500 x 0.0425 = 0.95625 N*m.
    2. Bearing-set friction torque = 0.95625 x 2 = 1.9125 N*m.
    3. Loss power = 1.9125 x 314.159 / 1,000 = about 0.601 kW.
    4. Transmitted input power = 420 x 314.159 / 1,000 = about 131.947 kW.

    Named intermediate results

    • Mean contact radius: 0.0425 m.
    • Bearing-set friction torque: 1.9125 N*m.
    • Delivered power after the simplified loss: about 131.346 kW.

    Independent check:Delivered power plus bearing loss returns transmitted input power, and the torque-domain ratio 1 - 1.9125/420 gives the same simplified efficiency as the power-domain ratio.

    DEEPER ANALYSIS

    Why detailed loss methods need more inputs

    Unequal load zones

    Reactions, clearance, preload, and housing deformation change rolling-element load.

    Viscosity shifts

    Cold oil or excess grease can greatly raise drag.

    Seal dominance

    Contact seals can exceed rolling-contact loss in small bearings.

    WORKED DECISION CASES

    Two efficiency decisions

    Lubricant comparison

    Documented coefficients at the same condition are converted to cooler heat load.

    Arrangement review

    A paired support estimate is retained while unequal reactions are verified separately.

    Bearing efficiency terminology

    Equivalent load
    Simplified load with the same modeled effect as the actual combination.
    Internal clearance
    Relative movement available before mounting and thermal effects.
    Preload
    Controlled internal load.
    Friction torque
    Moment resisting bearing rotation.
    Churning loss
    Power used moving lubricant.
    Thermal equilibrium
    Generated heat equals rejected heat.

    EVIDENCE AND DATA LINEAGE

    Retain coefficient source and bearing condition

    Keep bearing designation, reactions, preload, clearance, fits, lubricant, temperature, speed, torque, seal inclusion, coefficient source, count, and unrounded balance.

    LIMITS AND EXCLUSIONS

    What the coefficient model excludes

    • No manufacturer friction decomposition, thermal network, starvation, skidding, or misalignment analysis is included.
    • Identical load and condition are assumed for the entered count.
    • Efficiency does not establish life, static safety, speed capability, or temperature.

    RELIABLE SOURCES

    References for the method and its boundaries

    FREQUENTLY ASKED QUESTIONS

    Questions about bearing efficiency

    Is 0.0018 universal?

    No; replace the illustrative default with bearing-specific evidence.

    Why load per bearing?

    The model multiplies one bearing estimate by count; unequal reactions need separate runs.

    Are seals included?

    Only if the coefficient explicitly includes them.

    Why does efficiency depend on transmitted torque?

    A similar loss is a larger fraction of low transmitted power.

    Can starting torque be used?

    Only for a start-up decision, not stabilized running efficiency.

    Does the page select a bearing?

    No; life, static safety, speed, lubrication, fit, and clearance remain.

    RELATED CALCULATORS

    Continue the engineering review

    IMPORTANT NOTE

    Use a bearing-specific method for final thermal design

    Final decisions should use current manufacturer methods or validated tests for the complete bearing arrangement.