A Fast Processing Algorithm for Lidar Data Compression Using Second Generation Wavelets |
Pradhan B.
(Institute for Advanced Technologies(ITMA), Faculty of Engineering, University Putra Malaysia)
Sandeep K. (Department of Mechanical Engineering, Institute of Technology, Banaras Hindu University(BHU)) Mansor Shattri (Institute for Advanced Technologies(ITMA), Faculty of Engineering, University Putra Malaysia) Ramli Abdul Rahman (Institute for Advanced Technologies(ITMA), Faculty of Engineering, University Putra Malaysia) Mohamed Sharif Abdul Rashid B. (Institute for Advanced Technologies(ITMA), Faculty of Engineering, University Putra Malaysia) |
1 | Lee, D. T. and Schachter, B. J., 1980. Two algorithms for constructing a Delaunay triangulation, Intern. Jour. Computer and Information Sciences, 9(3): 219-242 DOI |
2 | Macedonio, G. and Pareschi, M. T., 1991. An algorithm for the triangulation of arbitrary distributed points: applications to volume estimate and terrain fitting, Computers & Geosciences, 17(7): 859-874 DOI ScienceOn |
3 | Tsai, V. J. D. and Vonderohe, A. P., 1991. A generalized algorithm for the construction of Delaunay triangulations in Euclidean n-space, Proc. GIS/LIS '91, v. 2, Atlanta, Georgia, p. 562-571 |
4 | Tsai,V. J. D., 1993. Fast topological construction of Delaunay triangulations and Voronoi diagrams, Computer & Geosciences, 19(10): 1463-1474 DOI ScienceOn |
5 | Mirante, A. and Weingarten, N., 1982. The radial sweep algorithm for constructing triangulated irregular networks, IEEE Computer Graphics and Applications, 2(3): 11-21 DOI ScienceOn |
6 | Junger, B. and Snoeyink, J., 1998. Selecting independent sets for terrain simplification. Proceedings of WSCG '98, Plzen, Czech Republic, February 1998, University of West Bohemia, pp. 157-164 |
7 | Watson, D. F., 1981. Computing the n-dimensional Delaunay tessellation with application to Voronoi polytopes, Computer Jour., 24(2): 167-172 DOI ScienceOn |
8 | Wu, J. and Amaratunga, K., 2003. Wavelet triangulated irregular networks, International Journal of Geographical Science, 17(3): 273- 289 DOI ScienceOn |
9 | Kao, T., Mount, D. M., and Saalfeld, A., 1991. Dynamic maintenance of Delaunay triangulations: Proc. Auto-Carto IO, Baltimore, Maryland, p. 219-233 |
10 | Sibson, R., 1978. Locally equiangular triangulations, Computer Jour., 21(3): 243-245 DOI |
11 | Puppo, E., Davis, L., DeMenthon, D., and Teng, Y. A., 1992. Parallel terrain triangulation, Proc. 5th Intern. Symposium on Spatial Data Handling, v. 2, Charleston, South Carolina, p. 632-641 |
12 | Slone, R., Foos, D., and Whiting, B., 2000. Assessment of visually lossless irreversible image compression: comparison of three methods by using an image comparison workstation, Radiology, 215: 543-553 DOI |
13 | Evans, W., Kirkpatrick, D., and Townsend, G., 2001. Right-Tringulated Irregular Networks. Algorithmica, Special Issue on Algorithms for Geographical Information Systems, 30(2): 264-286 |
14 | Abasolo, M. J., Blat, J., and De Giusti, A., 2000. A Hierarchial Tringulation for Multiresolution Terrain Models. The Journal of Computer Science & Technology (JCS&T), 1, 3 |
15 | Donoho, D., 1999. Wedgelets: nearly-minimax estimation of edges, Annals of Stat., 27: 859-897 DOI |
16 | Cohen, A., 2001. Applied and computational aspects of nonlinear wavelet approximation, Multivariate Approximation and Applications, N. Dyn, D. Leviatan, D. Levin, and A. Pinkus (eds.), Cambridge University Press, Cambridge, pp. 188-212 |
17 | Sweldens, W., 1997. The lifting scheme: a construction of second generation wavelets, SIAM Journal on Mathematical Analysis, 29: 511-546 DOI ScienceOn |
18 | Lawson, C. L., 1972. Generation of a triangular grid with application to contour plotting, California Institute of Technology, Jet Pollution Laboratory, Technical Memorandum No. 299 |
19 | Demaret, L., Dyn, N., Floater, M. S., and Iske, A., 2004. Adaptive thinning for terrain modelling and image compression, in Advances in Multiresolution for Geometric Modelling, N. A. Dodgson, M. S. Floater, and M. A. Sabin (eds.), Springer-Verlag, Heidelberg, pp. 321-340 |
20 | Dyn, N., Levin, D., and Gregory, J. A., 1990. A butterfly subdivision scheme for surface interpolation with tension control, ACM Transaction on Graphics, 9: 160- 169 DOI |
21 | Kiema, J. B. K. and Bahr, H.-P., 2001. Wavelet compression and the automatic classification of urban environments using high resolution multispectral imagery and laser scanning data, Geoinformatics, 5: 165-179 DOI ScienceOn |
22 | Sweldens, W., 1994. Construction and Applications of wavelets in Numerical Analysis, Unpublished PhD thesis, Dept. of Computer Science, Katholieke Universiteit Leuven, Belgium |
![]() |