Applications of Wavelets in Signal Processing
Wavelet applications in signal processing, including signal decomposition and reconstruction using wavelet transforms, along with noise thresholding techniques for signal enhancement.
Explore MATLAB source code curated for "小波" with clean implementations, documentation, and examples.
Wavelet applications in signal processing, including signal decomposition and reconstruction using wavelet transforms, along with noise thresholding techniques for signal enhancement.
Comprehensive guide to wavelet and multiwavelet programs with detailed explanations and MATLAB/Python code examples - ideal for beginners starting with multiwavelets
A wavelet-based digital watermarking algorithm implemented using MATLAB simulation, featuring discrete wavelet transform (DWT) operations and watermark embedding/extraction techniques.
This program implements image segmentation based on ridgelet and wavelet transforms, including sample images for algorithm demonstration and validation
This program implements audio compression through wavelet transforms, enabling comparison of different wavelet functions and compression levels to analyze their impact on audio quality
A MATLAB program for performing wavelet-based feature extraction on processed images, featuring efficient implementation and user-friendly interface!
This study implements image denoising using wavelet and fractal methodologies, followed by a comprehensive comparison of their performance. The implementation includes practical code considerations for both approaches, evaluating noise reduction efficiency and detail preservation capabilities.
Reliable source code for wavelet soft-threshold denoising algorithm with complete signal processing pipeline. Features multi-level decomposition, adaptive threshold calculation, and perfect reconstruction capabilities.
Implementing multiscale edge detection using wavelet analysis, including Canny algorithm integration and comprehensive multiscale edge detection program with code implementation details
Compressive sensing is an emerging and critically important discipline. This resource presents the most classic and straightforward framework from Hong Kong University's Sha Wei, implementing wavelet-based sparsification followed by Orthogonal Matching Pursuit (OMP) algorithm for signal reconstruction and recovery.