| UCLA Technology Available For Licensing |
BACKGROUND: Inpainting has been practiced by art curators for many years to repair damaged paintings, where the visible patterns are used to make assumptions on how to fill in the missing pieces. In recent years, the advent of digitization gave rise to various mathematical models that would automate the task of interpreting patterns on a digital image for filling in the empty spaces. Common applications of inpainting include sharpening of blurry images, as well as the reduction of noise (i.e. scratches and speckles) in an image. Existing mathematical models involve complex computations requiring extensive time to approximate the complete image, which creates interest for a faster method that does not sacrifice image quality.
INNOVATION: Researchers studying image processing at
the UCLA has devised a robust technique for high-contrast images that overcomes
the time-consuming aspect of existing inpainting models. The simplicity of the
UCLA model allows it to compute the missing pieces efficiently with significantly
less processing time. Furthermore, the simplified model is capable of generating
an image comparable to that produced by traditional image processing algorithms.
The technique has been compared to the existing models on an assortment of images,
including printed text and aerial photographs. Quantitative data demonstrates
marked improvement in calculation time, as depicted in the following table.
Testing was conducted on two examples-inpainting a ¾ circle, and inpainting
a disconnected stripe. The speed made possible by this innovation will allow
rapid computation of large datasets.
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Method
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Inpainting Time (seconds)
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| Circle | Stripe | |
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Curvature Driven Diffusion
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>5,400 |
>5,400
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| Euler's Elastica | >18,000 | >18,000 |
| Mumford-Shah-Euler | 45 | 24 |
| UCLA Model | 24 | 6 |
POTENTIAL APPLICATIONS: The technique can be integrated into commercial applications for document and image processing. Ideal applications range from inpainting of obscured road in an aerial satellite image to the recovery of damaged images.
ADVANTAGES
DEVELOPMENT-TO-DATE: The invention has been tested on
test patterns, including aerial maps and text. The invention will be tested
on documents obtained in the field, and the inventors will continue to refine
the model for use on aerial photographs.
Bertozzi, A.L., Esedoglu, S., Gillettem A. Inpainting of Binary Images Using
the Cahn-Hilliard Equation. IEEE Transactions in Image Processing. August 16,
2006. Available from: http://www.math.ucla.edu/~bertozzi/papers/CHIEEE.pdf
Reference: UCLA Case No. 2006-202
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availability, please contact the following UCLA office:
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Copyright © 2006 The Regents of the University of California.