Single image dehazing

ACM Transactions on Graphics

Volumn 27, Issue 3, 2008, Pages

  Fattal, Raanan ^a  

^a HEBREW UNIVERSITY OF JERUSALEM   (Israel)

Author keywords

Computational photography; Image dehazing defogging; Image enhancement; Image restoration; Markov random field image modeling

Indexed keywords

DEMULSIFICATION;

COMPUTATIONAL PHOTOGRAPHY; HAZE LAYER; IMAGE DEHAZING/DEFOGGING; IMAGE ENHANCEMENT; IMAGE FORMATIONS; IMAGE RESTORATION; MARKOV RANDOM FIELD IMAGE MODELING; NEW APPROACHES; NOVEL VIEW SYNTHESIS; OPTICAL TRANSMISSIONS; RELIABLE TRANSMISSION; SCATTERED LIGHT; SINGLE IMAGES; SINGLE INPUT; TRANSMISSION FUNCTIONS; UNCORRELATED;

ESTIMATION;

EID: 49249128594     PISSN: 07300301     EISSN: 15577368     Source Type: Journal    
DOI: 10.1145/1360612.1360671     Document Type: Article

References (35)

1. AUMANN, G. 2004. Degree elevation and developable Bézier surfaces. Comp. Aided Geom. Design 21, 661-670.
2. BO, P., AND WANG, W. 2007. Geodesic-controlled developable surfaces for modeling paper bending. Comp. Graphics Forum 26, 3, 365-374.
3. BOBENKO, A., AND SURIS, Y., 2005. Discrete differential geometry. Consistency as integrability. Preprint, http://arxiv.org/abs/ math.DG/0504358.
4. BOTSCH, M., PAULY, M., GROSS, M., AND KOBBELT, L. 2006. Primo: coupled prisms for intuitive surface modeling. In Symp. Geom. Processing, 11-20.
5. CERDA, E., CHAIEB, S., MELO, F., AND MAHADEVAN, L. 1999. Conical dislocations in crumpling. Nature 401, 46-49.
6. CERDA, E., MAHADEVAN, L., AND PASINI, J. M. 2004. The elements of draping. Proc. Nat. Acad. Sciences 101, 1, 1806-1810.
7. CHU, C. H., AND SEQUIN, C. 2002. Developable Bézier patches: properties and design. Comp.-Aided Design 34, 511-528.
8. DAVIS, T. A., AND HAGE, W. W. 2001. Multiple-rank modifications of a sparse cholesky factorization. SIAM Journal on Matrix Analysis and Applications 22, 4, 997-1013.
9. DEMAINE, E., AND O'ROURKE, J. 2007. Geometric Folding Algorithms. Cambridge Univ. Press.
10. DESBRUN, M., POLTHIER, K., AND SCHRÖDER, R 2005. Discrete Differential Geometry. Siggraph Course Notes.
11. DO CARMO, M. 1976. Differential Geometry of Curves and Surfaces. Prentice-Hall.
12. FREY, W. 2004. Modeling buckled developable surfaces by triangulation. Comp.-AidedDesign 36, 4, 299-313.
13. GLAESER, G., AND GRUBER, F. 2007. Developable surfaces in contemporary architecture. J. of Math, and the Arts 1, 1-15.
14. HUFFMAN, D. A. 1976. Curvature and creases: a primer on paper. IEEE Trans. Computers C-25, 1010-1019.
15. JULIUS, D., KRAEVOY, V., AND SHEFFER, A. 2005. D-charts: Quasi-developable mesh segmentation. Computer Graphics Forum 24, 3, 581-590. Proc. Eurographics 2005.
16. KERGOSIEN, Y., GOTUDA, H., AND KUNII, T. 1994. Bending and creasing virtual paper. IEEE Comp. Graph. Appl. 14, 40-48.
17. KILIAN, M., MITRA, N., AND POTTMANN, H. 2007. Geometric modeling in shape space. ACM Trans. Graphics 26, 3, 64.
18. LIU, Y., POTTMANN, H., WALLNER, J., YANG, Y.-L., AND WANG, W. 2006. Geometric modeling with conical meshes and developable surfaces. ACM Trans. Graphics 25, 3, 681-689.
19. MASSARWI, F., GOTSMAN, C., AND ELBER, G. 2006. Papercraft models using generalized cylinders. In Pacific Graph., 148-157.
20. MITANI, J., AND SUZUKI, H. 2004. Making papercraft toys from meshes using strip-based approximate unfolding. ACM Trans. Graphics 23, 3, 259-263.
21. OHTAKE, Y., BELYAEV, A., AND SEIDEL, H.-P. 2004. Ridge-valley lines on meshes via implicit surface fitting. ACM Trans. Graph. 23, 3 (August), 609-612.
22. PÉREZ, F., AND SUÁREZ, J. A. 2007. Quasi-developable B-spline surfaces in ship hull design. Comp.-Aided Design 39, 853-862.
23. PETERNELL, M. 2004. Developable surface fitting to point clouds. Comput. Aided Geom. Des. 21, 8, 785-803.
24. POTTMANN, H., AND WALLNER, J. 2001. Computational Line Geometry. Springer.
25. POTTMANN, H., HUANG, Q.-X., YANG, Y.-L., AND HU, S.-M. 2006. Geometry and convergence analysis of algorithms for registration of 3D shapes. Int. J. Computer Vision 67, 3, 277-296.
26. POTTMANN, H., ASPERL, A., HOFER, M., AND KILIAN, A. 2007. Architectural Geometry. Bentley Institute Press.
27. ROSE, K., SHEFFER, A., WITHER, J., CANI, M.-P., AND THIBERT, B. 2007. Developable surfaces from arbitrary sketched boundaries. In Symp. Geometry Processing. 163-172.
28. SAUER, R. 1970. Differenzengeometrie. Springer.
29. SHATZ, I., TAL, A., AND LEIFMAN, G. 2006. Papercraft models from meshes. Vis. Computer 22, 825-834.
30. SHEFFER, A., PRAUN, E., AND ROSE, K. 2006. Mesh parameterization methods and their applications. Found. Trends. Comput. Graph. Vis. 2, 2, 105-171.
31. SHELDEN, D. 2002. Digital surface representation and the constructibility of Gehry's architecture. PhD thesis, M.I.T.
32. SUBAG, J., AND ELBER, G. 2006. Piecewise developable surface approximation of general NURBS surfaces with global error bounds. In Proc. Geometric Modeling and Processing. 143-156.
33. WANG, C., AND TANG, K. 2004. Achieving developability of a polygonal surface by minimum deformation: a study of global and local optimization approaches. Vis. Computer 20, 521-539.
34. WANG, C. C. L. 2008. Towards flattenable mesh surfaces. Comput. Aided Des. 40, 1, 109-122.
35. WERTHEIM, M. 2004. Cones, Curves, Shells, Towers: He Made Paper Jump to Life. The New York Times, June 22.