IMF Resources

Showing items tagged with "IMF"

Application Background: Empirical Mode Decomposition (EMD) decomposes signals into monocomponent signals called Intrinsic Mode Functions (IMFs), enabling instantaneous frequency calculation through Hilbert transform. The primary challenge in practical Hilbert-Huang transform applications is the endpoint effect. Our solution introduces an adaptive spurious IMF filtering algorithm using residue-to-original-signal correlation coefficient as threshold. Key Technology: Complex signal decomposition into monocomponent signals requires each IMF to satisfy two conditions: (1) Extremum and zero-crossing counts must be equal or differ by one throughout the data length; (2) The mean of upper and lower envelopes must be zero at any point. The implementation involves adaptive sifting with envelope interpolation and statistical boundary handling.

MATLAB 330 views Tagged

This program primarily computes Intrinsic Mode Functions (IMFs) using Empirical Mode Decomposition (EMD) and Hilbert Transform, generating normalized HHT energy spectrum (3D plot), marginal spectrum, and instantaneous energy diagrams. It performs completeness verification and demonstrates superior usability for practical signal analysis applications.

MATLAB 293 views Tagged

This is an EMD (Empirical Mode Decomposition) program with comprehensive Chinese annotations, featuring multiple calling syntaxes: % Syntax% IMF = EMD(X)% IMF = EMD(X, ..., Option_name, Option_value, ...)% IMF = EMD(X, OPTS)% [IMF, ORT, NB_ITERATIONS] = EMD(...)

MATLAB 222 views Tagged

High-quality research paper with complete source code implementation. The Hilbert-Huang Transform (HHT) represents an advanced signal processing approach for non-stationary signals, comprising two key algorithmic components: Empirical Mode Decomposition (EMD) and Hilbert Spectral Analysis. The EMD algorithm recursively decomposes arbitrary non-stationary signals into Intrinsic Mode Functions (IMFs) representing different characteristic scales. Each IMF undergoes Hilbert transform analysis to extract instantaneous frequency characteristics, with combined spectral results generating comprehensive time-frequency representations. This method effectively stabilizes non-stationary signals by progressively separating intrinsic fluctuations and trends through algorithmic sifting processes.

MATLAB 302 views Tagged