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This article is cited in 29 scientific papers (total in 29 papers)
IMAGE PROCESSING, PATTERN RECOGNITION
An adaptive image inpainting method based on the modified Mumford-Shah model and multiscale parameter estimation
D. N. Thanha, V. Surya Prasathbcd, N. Sonef, L. M. Hieug a Department of Information Technology, Hue College of Industry, Hue 530000 VN
b Department of Biomedical Informatics, College of Medicine, University of Cincinnati, OH 45267 USA
c Division of Biomedical Informatics, Cincinnati Children’s Hospital Medical Center, Cincinnati, OH 45229 USA
d Department of Electrical Engineering and Computer Science, University of Cincinnati, OH 45221 USA
e Ballistic Research Laboratory, Military Weapon Institute, Hanoi 100000, Vietnam
f Department of Robotics and Production Adaptation, Tula State University, Tula, Russia
g Department of Economics, University of Economics, The University of Danang, Danang 550000, Vietnam
Abstract:
Image inpainting is a process of filling missing and damaged parts of image. By using the Mumford-Shah image model, the image inpainting can be formulated as a constrained optimization problem. The Mumford-Shah model is a famous and effective model to solve the image inpainting problem. In this paper, we propose an adaptive image inpainting method based on multiscale parameter estimation for the modified Mumford-Shah model. In the experiments, we will handle the comparison with other similar inpainting methods to prove that the combination of classic model such the modified Mumford-Shah model and the multiscale parameter estimation is an effective method to solve the inpainting problem.
Keywords:
image inpainting, Mumford-Shah model, modified Mumford-Shah model, regularization, Euler-Lagrange equation, inverse gradient, multiscale.
Received: 15.08.2018 Accepted: 13.03.2019
Citation:
D. N. Thanh, V. Surya Prasath, N. Son, L. M. Hieu, “An adaptive image inpainting method based on the modified Mumford-Shah model and multiscale parameter estimation”, Computer Optics, 43:2 (2019), 251–257
Linking options:
https://www.mathnet.ru/eng/co642 https://www.mathnet.ru/eng/co/v43/i2/p251
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