Vibration Analysis Calculator — Measure Vibration Frequency, Amplitude & Velocity

Vibration Analysis Calculator

Calculate vibration parameters including frequency, amplitude, velocity, and acceleration. Essential tool for predictive maintenance, machinery health monitoring, and vibration diagnostics.

Step 1: Vibration Parameters

50 Hz
100 μm

Understanding Vibration Parameters

Frequency is the number of cycles per second (Hz). Amplitude is the maximum displacement from equilibrium. For rotating machinery, common frequencies are 1x, 2x RPM and higher harmonics.

Step 2: Equipment & Standards

Vibration Severity Guidelines

ISO 10816 provides vibration severity ranges for different machinery classes. Generally, velocities below 1.8 mm/s RMS are considered good, while above 4.5 mm/s RMS may indicate problems requiring attention.

Vibration Analysis Results

Summary
Equipment Comparison
Waveform

Vibration Velocity (RMS)

7.85 mm/s
Based on 50 Hz frequency and 100 μm amplitude
Vibration Acceleration
24.67 m/s²
Displacement (p-p)
100 μm
1x RPM Frequency
30 Hz
Peak Velocity
11.1 mm/s
Good (<1.8 mm/s) Acceptable (1.8-4.5) Marginal (4.5-7.1) Poor (>7.1 mm/s)
Acceptable – Monitor Condition

Equipment Vibration Standards Comparison

Equipment Type ISO 10816 Zone A (mm/s) ISO 10816 Zone B (mm/s) API Standard (mm/s)

Vibration Severity Zones (ISO 10816)

Zone A: Newly commissioned machines should fall within this zone.
Zone B: Machines with vibration within this zone are usually acceptable for unrestricted long-term operation.
Zone C: Machines with vibration within this zone are normally considered unsatisfactory for long-term continuous operation.
Zone D: Vibration values within this zone are normally considered to be severe enough to cause damage.

Vibration Waveform Visualization

Peak-to-Peak
200 μm
RMS Value
70.7 μm
Crest Factor
1.414
Kurtosis
1.5

Vibration Analysis Formulas

Velocity (RMS): v = 2πf × (A/2√2) = πfA/√2
Acceleration: a = (2πf)² × (A/2√2) = 2π²f²A/√2
Displacement (RMS): d = A/(2√2)
Where f = frequency (Hz), A = peak-to-peak amplitude (m)

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