1.6. IMF (Empirical Mode Decomposition)1.6. IMF (Empirical Mode Decomposition)1.6. IMF (Empirical Mode Decomposition)1.6. IMF (Empirical Mode Decomposition)
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Stressonika - Guide for Working with raw ECG data

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CleverPoint View Data v2.15 User Guide

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  • Introduction
    • Introduction
  • 0. Fundamentals of Electrophysiology for Beginners
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    • 1.7. Filtering
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    • 9.3. Beginner’s Guide
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  • 1.6. IMF (Empirical Mode Decomposition)

1.6. IMF (Empirical Mode Decomposition)

1 min read

Purpose: Decompose the signal into intrinsic mode functions.

Method: EMD (Empirical Mode Decomposition) with a maximum of 5 modes.

How it works:

  • The signal is decomposed into intrinsic modes using the EMD algorithm.
  • The drop-down list contains 6 values:
  • IMF: no decomposition is applied; the signal remains unchanged
  • 1: mode 1
  • 2: mode 2
  • 3: mode 3
  • 4: mode 4
  • 5: mode 5
  • If a specific mode is selected, only that mode is used:
    signal = imf(:, selected_mode)

Use cases:

  • Isolating specific frequency components
  • Removing baseline drift
  • Analyzing nonlinear and non-stationary processes

Physiological explanation of EMD:

Empirical Mode Decomposition is a method for decomposing a signal into “intrinsic modes” without using predefined basis functions (unlike the Fourier transform).

What modes are:

  • Modes are oscillatory signal components that have physical meaning.
  • Each mode has its own frequency and amplitude.
  • Modes adapt to the data (they are not fixed frequencies as in Fourier analysis).

Physiological meaning:

  • Mode 1 (high-frequency): the fastest components, possible noise
  • Modes 2–3: main rhythms (alpha, beta)
  • Mode 4: slower components, signal details
  • Mode 5 (low-frequency): slow changes, baseline drift, and possibly artifacts

Why use a specific mode:

  • Drift removal: Mode 5 often contains baseline drift (due to sweating or electrode movement).
  • Rhythm isolation: A specific mode may contain the rhythm of interest (for example, alpha).
  • Artifact removal: Some modes may contain artifacts that can be excluded.

Advantages of EMD:

  • Adaptivity: modes fit the signal
  • Nonlinearity: nonlinear processes can be analyzed
  • Non-stationarity: works with signals whose properties change over time
Updated on 21.03.2026

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