Hidden Bits In Wavelet Domain

February 23, 2010 by Luigi Rosa · 1 Comment
Filed under: Image processing 
VN:F [1.8.8_1072]
Rating: -1 (from 1 vote)
VN:F [1.8.8_1072]
Rating: 1.0/10 (1 vote cast)

.: Click here to download :.

A possible domain for watermark embedding is that of the wavelet domain. The Discrete Wavelet Transform separates an image into a lower resolution approximation image as well as horizontal, vertical and diagonal detail components. The process can then be repeated to computes multiple “scale” wavelet decomposition. One of the many advantages over the wavelet transform is that that it is believed to more accurately model aspects of the Human Visual System (HVS) as compared to the FFT or DCT. This allows us to use higher energy watermarks in regions that the HVS is known to be less sensitive to, such as the high resolution detail bands. Embedding watermarks in these regions allow us to increase the robustness of our watermark, at little to no additional impact on image quality. One of the most straightforward techniques is the embedding of a CDMA sequence in the detail bands. The wavelet domain as well proved to be highly resistant to both compression and noise, with minimal amounts of visual degradation. This is all the more impressive when one considers that the wavelet technique described here is one of the most primitive currently known. More sophisticated wavelet-domain techniques will almost certainly improve on both of these, and hopefully lower it’s computational requirements. The wavelet domain may be one of the most promising domains for digital watermarking yet found.

We have developed a new scheme for the embedding of watermark sequence with high capacity, using a multilevel approach for coefficients selection.

Index Terms: Matlab, source, code, wavelet, watermarking, capacity, human, visual, system, multilevel.

Figure 1. Visible watermark

A simple and effective source code for High-Capacity Wavelet Based Watermarking.

Release
Date
Major features
1.0

2009.06.11

We recommend to check the secure connection to PayPal, in order to avoid any fraud.
This donation has to be considered an encouragement to improve the code itself.

High-Capacity Wavelet Based Watermarking. Click here for your donation. In order to obtain the source code you have to pay a little sum of money: 100 EUROS (less than 140 U.S. Dollars).
Once you have done this, please email us luigi.rosa@tiscali.it
As soon as possible (in a few days) you will receive our new release of High-Capacity Wavelet Based Watermarking.

Alternatively, you can bestow using our banking coordinates:

Name :
Luigi Rosa
Address :
Via Centrale 35 67042 L’Aquila Italy
Bank name:
Poste Italiane
Bank address:
Viale Europa 190 00144 Roma Italy
IBAN (International Bank Account Number) :
IT-50-V-07601-03600-000058177916
BIC (Bank Identifier Code) :
BPPIITRRXXX

The authors have no relationship or partnership with The Mathworks. All the code provided is written in Matlab language (M-files and/or M-functions), with no dll or other protected parts of code (P-files or executables). The code was developed with Matlab 2006a. Matlab Wavelet Toolbox is required. The code provided has to be considered “as is” and it is without any kind of warranty. The authors deny any kind of warranty concerning the code as well as any kind of responsibility for problems and damages which may be caused by the use of the code itself including all parts of the source code.

VN:F [1.8.8_1072]
Rating: 1.0/10 (1 vote cast)
VN:F [1.8.8_1072]
Rating: -1 (from 1 vote)

Popularity: 1% [?]

Share and Enjoy:
  • Print
  • Digg
  • Sphinn
  • del.icio.us
  • Facebook
  • Mixx
  • Google Bookmarks
  • Blogplay
  • Live
  • PDF
  • Technorati
  • Twitter
  • Yahoo! Bookmarks
  • Add to favorites
  • email
  • MySpace
  • RSS

A Numerical Tour of Signal Processing

VN:F [1.8.8_1072]
Rating: +3 (from 3 votes)
VN:F [1.8.8_1072]
Rating: 0.0/10 (0 votes cast)

Signal Processing

An interesting,  full of pratical examples, tour of signal processing  from  Gabriel Peyré.

Introduction

  1. Basics of Matlab/Scilab Programming
  2. Introduction to Signal Processing
  3. Introduction to Image Processing
  4. Introduction to 2D Wavelet Processing
  5. Introduction to 2D Approximation with Fourier and Wavelets

Wavelet Processing

  1. 1D Haar Wavelet Transform
  2. 2D Haar Wavelet Transform
  3. 1D Daubechies Wavelet Transform
  4. 2D Daubechies Wavelet Transform

Approximation, Coding and Compression

  1. Approximation with Orthogonal Bases
  2. Entropic Coding
  3. Wavelet Image Compression
  4. Wavelets Statistics of Natural Images

Noise and Linear Denoising

  1. Signal and Image Noise Models
  2. Image Denoising with Linear Methods

Wavelet Non-linear Denoising

  1. 1D Signal Denoising with Wavelets
  2. 2D Image Denoising with Wavelets
  3. Advanced Wavelet Thresholdings
  4. Wavelet Block Thresholding
  5. Data Dependent Noise Models

Variational Denoising

  1. Sobolev and TV Denoising
  2. Outliers and Median Denoiser
  3. Non-local Mean

Variational Image Processing

  1. Edge Detection and Heat Diffusion
  2. Total Variation Minimization
  3. Variational Image Segmentation

Audio Processing

  1. Audio Processing with the Short Time Fourier Transform
  2. Audio Separation with Sparsity

Higher Dimensional Signal Processing

  1. Color Image Processing
  2. Color Image Denoising with Median Filtering
  3. Volumetric Data Processing with Wavelets
  4. Video Processing
  5. Multi-spectral Image Processing

Computer Graphics

  1. Texture Synthesis
  2. Fluid Dynamics
  3. Texture Synthesis and Inpainting using Patch Projections

Sparsity and Redundant Representations

  1. Sparse Spikes Deconvolution with Matching Pursuit
  2. Sparse Spikes Deconvolution with Basis Pursuit
  3. Audio Pursuits in a Gabor Dictionary
  4. Dictionary Learning

Inverse Problems

  1. Variational Image Inpainting
  2. Sparse Image Inpainting
  3. Sparse Signal Deconvolution
  4. Reconstruction from Partial Tomography Measurements
  5. Inpainting with NL-means

Compressive Sensing

  1. Sparse Signal Compressed Sensing
  2. Reconstruction from Compressive Fourier Measurements

Numerical Analysis

  1. Wavelet Compression of Integral Operators

Mesh Processing

  1. Basics of 2D Triangulation
  2. Basics of 3D Meshes
  3. Mesh Denoising
  4. Fourier on Meshes
  5. Mesh Parameterization
  6. Mesh Flattening
  7. Mesh Deformation
  8. Wavelets on 3D Meshes (soon available)

Geodesic Processing

  1. Fast Marching in 2D
  2. Fast Marching in 3D
  3. Farthest Point Sampling
  4. Image Compression with Geodesic Triangulation
  5. Anisotropic Fast Marching
  6. Geodesic Computation on 3D Meshes
  7. Shape Matching using the Fast Marching
  8. Geodesic Surface Remeshing (soon available)
  9. Geodesic Bending Invariants (soon available)
  10. Heuristically Driven Propagation (soon available)
VN:F [1.8.8_1072]
Rating: 0.0/10 (0 votes cast)
VN:F [1.8.8_1072]
Rating: +3 (from 3 votes)

Popularity: 1% [?]

Share and Enjoy:
  • Print
  • Digg
  • Sphinn
  • del.icio.us
  • Facebook
  • Mixx
  • Google Bookmarks
  • Blogplay
  • Live
  • PDF
  • Technorati
  • Twitter
  • Yahoo! Bookmarks
  • Add to favorites
  • email
  • MySpace
  • RSS