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Vector Sparse Representation of Color Image Using Quaternion Matrix
Analysis:
Abstract:
Traditional sparse image models treat color image pixel as a scalar, which represents color
channels separately or concatenate color channels as a monochrome image. In this paper, we
propose a vector sparse representation model for color images using quaternion matrix analysis.
As a new tool for color image representation, its potential applications in several image-
processing tasks are presented, including color image reconstruction, denoising, inpainting, and
super-resolution. The proposed model represents the color image as a quaternion matrix, where a
quaternion-based dictionary learning algorithm is presented using the K-quaternion singular
value decomposition (QSVD) (generalized K-means clustering for QSVD) method. It conducts
the sparse basis selection in quaternion space, which uniformly transforms the channel images to
an orthogonal color space. In this new color space, it is significant that the inherent color
structures can be completely preserved during vector reconstruction. Moreover, the proposed
sparse model is more efficient comparing with the current sparse models for image restoration
tasks due to lower redundancy between the atoms of different color channels. The experimental
results demonstrate that the proposed sparse image model avoids the hue bias issue successfully
and shows its potential as a general and powerful tool in color image analysis and processing
domain.
Existing System:
In recent years, the learning based strategies for designing are proposed to represent input signals
more sparsely. Structures low rank representations for signal classification have attracted much
attention of researchers. Compact and discriminative dictionary is learned to include structure
information based on the results of a linear predict classifier. Meanwhile, the new concepts of
block sparsity and group sparsity are defined to get more structural coefficients for different
classes. There is a lack of general model and technique for color image analysis and processing.
Proposed system:
In this work, we propose a novel sparse model for color image using quaternion matrix analysis.
It formulates a color pixel as a vector unit instead of a scalar quantity and consequently
overcomes the lack of accuracy describing inter-relationship among color channels. The
experiments of reconstruction, de-noising, in-painting, and super-resolution on natural color
images prove its advantages in effectively accounting for both luminance and chrominance
geometry in images. Currently, the usage of the real part of quaternion seems insufficient: for
three-channel color space, the real part is simply set to be zero. We believe that the physically
meaningful real part will further help us capture color information. In the future, we will further
explore the potential extension of quaternion sparse model to four channel color space, e.g.
CMYK, in which the real part may correspond to the black channel. Additionally, from the view
of algorithm our K-QSVD algorithm does not guarantee global convergence.
Hardware Requirements:
• System: Pentium IV 2.4 GHz.
• Hard Disk `: 40 GB.
• Monitor: 15 VGA Color.
• RAM: 256 Mb.
Software requirements:
 Operating system : Windows Xp /7
 Coding language : MATLAB
 Tool : MATLAB R 2007B

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Vector sparse representation of color image using quaternion matrix analysis

  • 1. Vector Sparse Representation of Color Image Using Quaternion Matrix Analysis: Abstract: Traditional sparse image models treat color image pixel as a scalar, which represents color channels separately or concatenate color channels as a monochrome image. In this paper, we propose a vector sparse representation model for color images using quaternion matrix analysis. As a new tool for color image representation, its potential applications in several image- processing tasks are presented, including color image reconstruction, denoising, inpainting, and super-resolution. The proposed model represents the color image as a quaternion matrix, where a quaternion-based dictionary learning algorithm is presented using the K-quaternion singular value decomposition (QSVD) (generalized K-means clustering for QSVD) method. It conducts the sparse basis selection in quaternion space, which uniformly transforms the channel images to an orthogonal color space. In this new color space, it is significant that the inherent color structures can be completely preserved during vector reconstruction. Moreover, the proposed sparse model is more efficient comparing with the current sparse models for image restoration tasks due to lower redundancy between the atoms of different color channels. The experimental results demonstrate that the proposed sparse image model avoids the hue bias issue successfully and shows its potential as a general and powerful tool in color image analysis and processing domain. Existing System: In recent years, the learning based strategies for designing are proposed to represent input signals more sparsely. Structures low rank representations for signal classification have attracted much attention of researchers. Compact and discriminative dictionary is learned to include structure information based on the results of a linear predict classifier. Meanwhile, the new concepts of block sparsity and group sparsity are defined to get more structural coefficients for different classes. There is a lack of general model and technique for color image analysis and processing. Proposed system: In this work, we propose a novel sparse model for color image using quaternion matrix analysis. It formulates a color pixel as a vector unit instead of a scalar quantity and consequently overcomes the lack of accuracy describing inter-relationship among color channels. The experiments of reconstruction, de-noising, in-painting, and super-resolution on natural color images prove its advantages in effectively accounting for both luminance and chrominance geometry in images. Currently, the usage of the real part of quaternion seems insufficient: for three-channel color space, the real part is simply set to be zero. We believe that the physically meaningful real part will further help us capture color information. In the future, we will further explore the potential extension of quaternion sparse model to four channel color space, e.g. CMYK, in which the real part may correspond to the black channel. Additionally, from the view of algorithm our K-QSVD algorithm does not guarantee global convergence.
  • 2. Hardware Requirements: • System: Pentium IV 2.4 GHz. • Hard Disk `: 40 GB. • Monitor: 15 VGA Color. • RAM: 256 Mb. Software requirements:  Operating system : Windows Xp /7  Coding language : MATLAB  Tool : MATLAB R 2007B
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