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Call for Paper - May 2015 Edition
IJCA solicits original research papers for the May 2015 Edition. Last date of manuscript submission is April 20, 2015. Read More

Edge Preservation and Smoothing Noise Technique for the Applications in Super –Resolution of Images

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IJCA Proceedings on International Conference on Innovations In Intelligent Instrumentation, Optimization and Electrical Sciences
© 2013 by IJCA Journal
ICIIIOES - Number 8
Year of Publication: 2013
Authors:
Muthu Lakshmi. G
Vidhya Lakshmi. M. K
Murali. T

Muthu Lakshmi. G, Vidhya Lakshmi. M K and Murali. T. Article: Edge Preservation and Smoothing Noise Technique for the Applications in Super –Resolution of Images. IJCA Proceedings on International Conference on Innovations In Intelligent Instrumentation, Optimization and Electrical Sciences ICIIIOES(8):5-9, December 2013. Full text available. BibTeX

@article{key:article,
	author = {Muthu Lakshmi. G and Vidhya Lakshmi. M. K and Murali. T},
	title = {Article: Edge Preservation and Smoothing Noise Technique for the Applications in Super –Resolution of Images},
	journal = {IJCA Proceedings on International Conference on Innovations In Intelligent Instrumentation, Optimization and Electrical Sciences},
	year = {2013},
	volume = {ICIIIOES},
	number = {8},
	pages = {5-9},
	month = {December},
	note = {Full text available}
}

Abstract

In this paper multiple image super resolution is performed by using maximum likelihood estimation method in spatial domain. Various methods have been proposed to achieve multiple image super resolution, but most of the existing methods having drawbacks that they cannot reconstruct the edges present in an image properly and having inverse problem due to impulse and Gaussian noises. In this paper in order to preserve edges and to reduce Gaussian and impulse noises present in an image maximum likelihood estimation method is used in order to reconstruct the high resolution image effectively. The noises can be reduced by using Gaussian and linear filters and edges are preserved by using gradient descent method. The mean square error value of the input and output images are calculated. Finally the mean square error value of the output images are minimized by different iterations and high resolution image has been reconstructed with edge preservation

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