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Fractional-order difference curvature-driven fractional anisotropic diffusion equation for image super-resolution 被引量:1
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作者 Xuehui Yin Shunli Chen +1 位作者 Liping Wang Shangbo Zhou 《International Journal of Modeling, Simulation, and Scientific Computing》 EI 2019年第1期177-189,共13页
Image super-resolution methods-based existing edge indicating operators—namely Gauss curvature,mean curvature and gradient-cannot effectively identify the edges,ramps and flat regions and suffer from the loss of fine... Image super-resolution methods-based existing edge indicating operators—namely Gauss curvature,mean curvature and gradient-cannot effectively identify the edges,ramps and flat regions and suffer from the loss of fine textures.To address these issues,this paper presents a fractional anisotropic diffusion equation based on a new edge indicator,named fractional-order difference curvature,which can characterize the intensity variations in images.We introduce the frequency-domain definition for fractional-order derivative by the Fourier transform,which is easy to implement numerically.The new edge indicator is better than the existing edge indicating operators in distinguishing between ramps and edges and can better handle the fine textures.Comparative results for natural images validate that the proposed method can yield a visually pleasing result and better values of MSSIM and PSNR. 展开更多
关键词 Image super-resolution fractional differentiation difference curvature anisotropic diffusion
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Localization and Degree of Damage Based on Relative Curvature Difference and Frequency Perturbation
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作者 Mengying Li Ziyan Wu +1 位作者 Haifeng Yang Feng Yue 《Acta Mechanica Solida Sinica》 SCIE EI CSCD 2020年第2期187-204,共18页
This study proposed a damage identification method compared with the existing ones,based on relative curvature difference and frequency perturbation theory,showing sensitivity to local damage by changes in the curvatu... This study proposed a damage identification method compared with the existing ones,based on relative curvature difference and frequency perturbation theory,showing sensitivity to local damage by changes in the curvature mode and high recognition accuracy of frequencies.Considering the relative curvature difference as a damage index,numerical simulation is used for a simply supported beam under single and multiple damage conditions for different damage degrees.The damage is located according to the curvature mode curves,and the damage degree is qualitatively determined.Based on the perturbation theory,the damage equations are established by the changes between frequencies before and after damage,and the damage localization and degree are verified and determined.Effectiveness of the proposed method for identifying damage at different conditions is numerically investigated.This method potentially promotes the development of damage identification of beam structures. 展开更多
关键词 Damage localization.Damage degree Relative curvature difference Frequency perturbation Beam structures
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