Research Article
A novel Gauss-Laplace operator based on multi-scale convolution for dance motion image enhancement
@ARTICLE{10.4108/eai.17-12-2021.172439, author={Dianhuai Shen and Xueying Jiang and Lin Teng}, title={A novel Gauss-Laplace operator based on multi-scale convolution for dance motion image enhancement}, journal={EAI Endorsed Transactions on Scalable Information Systems}, volume={9}, number={36}, publisher={EAI}, journal_a={SIS}, year={2021}, month={12}, keywords={dance image enhancement, Gauss-Laplace operator, multi-scale convolution}, doi={10.4108/eai.17-12-2021.172439} }
- Dianhuai Shen
Xueying Jiang
Lin Teng
Year: 2021
A novel Gauss-Laplace operator based on multi-scale convolution for dance motion image enhancement
SIS
EAI
DOI: 10.4108/eai.17-12-2021.172439
Abstract
This article has been retracted, and the retraction notice can be found here: http://dx.doi.org/10.4108/eai.8-4-2022.173797. Traditional image enhancement methods have the problems of low contrast and fuzzy details. Therefore, we propose a novel Gauss-Laplace operator based on multi-scale convolution for dance motion image enhancement. Firstly, multi-scale convolution is used to preprocess the image. Then, we improve the traditional Laplace edge detection operator and combine it with Gauss filter. The Gaussian filter is used to smooth the image and suppress the noise, and the edge detection is processed based on the Laplace gradient edge detector. The detail image extracted by Gauss-Laplace operator and the image with brightness enhancement are linearly weighted fused to reconstruct the image with clear detail edge and strong contrast. Experiments are carried out with detailed images in different scenes. It is compared with traditional methods to verify the effectiveness of the proposed method.
Copyright © 2021 Dianhuai Shen et al., licensed to EAI. This is an open access article distributed under the terms of the Creative Commons Attribution license, which permits unlimited use, distribution and reproduction in any medium so long as the original work is properly cited.