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Real-time gradient-domain painting
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ACM Transactions on Graphics (TOG) archive
Volume 27 ,  Issue 3  (August 2008) table of contents
Proceedings of ACM SIGGRAPH 2008
SESSION: Painting & sketching table of contents
Article No. 93  
Year of Publication: 2008
ISSN:0730-0301
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Authors
James McCann  Carnegie Mellon University
Nancy S. Pollard  Carnegie Mellon University
Publisher
ACM  New York, NY, USA
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ABSTRACT

We present an image editing program which allows artists to paint in the gradient domain with real-time feedback on megapixel-sized images. Along with a pedestrian, though powerful, gradient-painting brush and gradient-clone tool, we introduce an edge brush designed for edge selection and replay. These brushes, coupled with special blending modes, allow users to accomplish global lighting and contrast adjustments using only local image manipulations --- e.g. strengthening a given edge or removing a shadow boundary. Such operations would be tedious in a conventional intensity-based paint program and hard for users to get right in the gradient domain without real-time feedback. The core of our paint program is a simple-to-implement GPU multigrid method which allows integration of megapixel-sized full-color gradient fields at over 20 frames per second on modest hardware. By way of evaluation, we present example images produced with our program and characterize the iteration time and convergence rate of our integration method.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

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Agrawal, A., and Raskar, R., 2007. Gradient domain manipulation techniques in vision and graphics. ICCV 2007 Course.
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Land, E. H., and McCann, J. J. 1971. Lightness and retinex theory. Journal of the Optical Society of America (1917-1983) 61 (Jan.), 1--11.
 
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Levin, A., Zomet, A., Peleg, S., and Weiss, Y., 2003. Seamless image stitching in the gradient domain. Hebrew University Tech Report 2003-82.
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Roberts, A. J. 2001. Simple and fast multigrid solution of Poisson's equation using diagonally oriented grids. ANZIAM J. 43, E (July), E1--E36.
 
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Werner, H. 1935. Studies on contour: I. qualitative analyses. The American Journal of Psychology 47, 1 (Jan.), 40--64.


Collaborative Colleagues:
James McCann: colleagues
Nancy S. Pollard: colleagues