Publications

Our papers

[PSGG06]	Joachim Pouderoux, Salvatore Spinello, Jean-Christophe Gonzato, Pascal Guitton. Digital Terrain from Contours: Analysis and Comparison of Common Methods. echnical Report RR-1399-06, LaBRI - INRIA, University of Bordeaux, Number RR-1399-06 - May 2006 [ ] [ bib ]
[SG04]	S. Spinello and P. Guitton. Contour line recognition from scanned topographic maps. Journal of WSCG, 12(1-3), 2004. [ ][ bib ]
[PTGG04]	Joachim Pouderoux, Ireneusz Tobor, Jean-Christophe Gonzato, Pascal Guitton. Adaptive Hierarchical RBF Interpolation for Creating Smooth Digital Elevation Models. In Proceedings of the Twelfth ACM International Symposium on Advances in Geographical Information System 2004 , page 232--240 - nov 2004 [ ] [ bib ]
[PGGG04]	Joachim Pouderoux, Jean-Christophe Gonzato, Pascal Guitton, Xavier Granier. A Software for Reconstructing 3D-Terrains from Scanned Maps. ACM SIGGRAPH 2004 - Sketch Program - aug 2004 [ ] [ bib ]
[HSS03]	K. Hormann, S. Spinello, and P. Schröder. C¹-continuous terrain reconstruction from sparse contours. In T. Ertl, B. Girod, G. Greiner, H. Niemann, H.-P. Seidel, E. Steinbach, and R. Westermann, editors, Proceedings of Vision, Modeling, and Visualization 2003, pages 289-297, München, Germany, November 2003. infix. [ ] [ bib ]

Related papers

[1]	A. Almansa, F. Cao, Y. Gousseau, and B. Rougé. Interpolation of digital elevation models using amle and related methods. IEEE Transaction on Geoscience and Remote Sensing, 40(2):314-325, february 2002. [ bib ]
[2]	M. Ansoult, P. Soille, and J. Loodts. Mathematical morphology: a tool for automated gis data acquisition from scanned thematic maps. Photogrammetric Engineering and Remote Sensing, 56(9):1263-1271, 1990. [ bib ]
[3]	P. Apaphant. Automated cartographic line tracking. 2000. [ bib ]
[4]	R.K. Beatson and W.A. Light. Fast evaluation of radial basis functions: methods for two-dimensional polyharmonic splines. Computational Mathematics and Applications, 24(12):7-20, 1992. [ bib ]
[5]	J. E. Bresenham. Algorithm for computer control of digital plotter. IBM Systems Journal, 4:25-30, 1965. [ bib ]
[6]	F. Cao. Absolutely minimizing lipschitz extension with discontinuous boundary data. C.R. Acad. Sci. Paris, 327:563-568, 1998. [ bib ]
[7]	V. Caselles, J.M. Morel, and C. Sbert. An axiomatic approach to image interpolation. IEEE TRANSACTIONS ON IMAGE PROCESSING, 7(3):376-386, March 1998. [ bib ]
[8]	M. A. Duchaineau, M. Wolinsky, and al. Roaming terrain : a real time optimaly adaptating meshes. IEEE Vizualisation 97, pages 81-88, 1997. [ bib ]
[9]	N. Ebi, B. Lauterbach, and W. Anheier. An analysis system for automatic data acquisition from colored scanned maps. Machine Vision and Applications, 7(3):148-164, 1994. [ bib ]
[40]	L. Eikvil, K. Aas, and H. Koren. Tools for interactive map conversion and vectorization. International Conference on Document Analysis and Recognition,, August 1995. [ bib ]
[11]	R. Franke. Scattered data interpolation: Tests of some methods. Mathematics of Computation, 38(157):181-200, 1982. [ bib ]
[12]	W. R. Franklin. Applications of analytical cartography. Cartography and geographic information system, april 2000. [ bib ]
[13]	W. R. Franklin. Elevation data operations. Dagstuhl - Workshop on computational cartography, 1996. [ bib ]
[14]	Steven J. Gortler, Radek Grzeszczuk, Richard Szeliski, and Michael F. Cohen. The lumigraph. Computer Graphics, 30(Annual Conference Series):43-54, 1996. [ bib ]
[15]	M. B. Gousie and W. R. Franklin. Converting elevation contours to a grid. Eighth International Symposium on Spatial Data Handling (SDH), 1998. [ bib ]
[16]	J. A. Gregory and R. Delbourgo. Piecewise rational quadratic interpolation to monotonic data. IMA Journal of Numerical Analysis, 2(2):123-130, 1982. [ bib ]
[17]	R. L. Hardy. Multiquadric equations of topography and other irregular surfaces. J. Geophys. res, 76:1905-1915, 1971. [ bib ]
[18]	N. Kojekine, I. Hagiwara, and V. Savchenko. Software tools using csrbfs for processing scattered data. Computers & Graphics, 27(2):311-319, 2003. [ bib ]
[19]	C. Lantuéjoul and F. Maisonneuve. Geodesic methods in image analysis. Pattern Recognition, 17:177-187, 1984. [ bib ]
[20]	F. Leberl and D. Olson. Raster scanning for operational digitizing of graphical data. Photogrammetric Engineering and Remote Sensing, 48(4):615-627, 1982. [ bib ]
[21]	S. Lee, G. Wolberg, and S.Y. Shin. Scattered data interpolation with multilevel b-splines. IEEE Transactions on Visualization and Computer Graphics, 3(3):228-244, july-september 1997. [ bib ]
[22]	G. Matheron. La théorie des variables généralisées et ses applications. Les Cahiers du Centre de Morphologie Mathématique de Fontainebleau, 5, 1971. [ bib ]
[23]	D. P. Mitchell. Generating antialiased images at low sampling densities. Computer Graphics SIGGRAPH'87 Proceedings, 21(4):23-34, july 1987. [ bib ]
[24]	I. Moore, R. Grayson, and A. Ladson. Digital terrain modelling: a review of hydrological, geomorphological, and biological applications. Hydrological Processe, 5:3-30, 1991. [ bib ]
[25]	C. C. Paige and M. A. Saunders. Lsqr: An algorithm for sparse linear equations and sparse least squares. TOMS, 8(1):43-71, 1982. [ bib ]
[26]	C. C. Paige and M. A. Saunders. Algorithm 583; lsqr: Sparse linear equations and least-squares problems. TOMS, 8(2):195-209, 1982. [ bib ]
[27]	A. Peled and K. Fradkin. Automatic acquisition of hypsographic maps. 1994. [ bib \| .html ]
[28]	J. R. Shewchuk. Delaunay refinement algorithms for triangular mesh generation. Computational Geometry: Theory and Applications, 22:21-74, 2002. [ bib ]
[29]	P. Soille. Spatial distributions from contour lines: An efficient methodology based on distance transformation. Journal of Visual Communication and Image Representation, 2(2):138-150, june 1991. [ bib ]
[31]	M. Takagi and R. Shibasaki. Contour line interpolation by using buffering method. 1995. [ bib \| http ]
[32]	W. Tobler. Smooth pycnophylatic interpolation for geographic regions. J. Am. Stat. Assn., 74(367):519-536, 1979. [ bib ]
[33]	O. Due Trier, T. Taxt, and A.K. Jain. Recognition of digits in hydrographic maps : binary vs. topographic analysis. IEEE Pattern analysis and machine intelligence, 1997. [ bib ]
[34]	H. Wendland. Piecewise polynomial, positive definite and compactly supported radial basis functions of minimal degree. Advances in Computational Mathematics, 4:389-396, 1995. [ bib ]
[35]	I. Xia. Skeletonization via the realisation of the fire front's propagation and extintion in digital binary shapes. IEEE Transactions on Pattern Analysis and Machine Intelligence, 11:1076-1086, 1989. [ bib ]
[36]	R. Bartles. An Introduction to Splines for Use in Computer Graphics and Geometric Modeling. Morgan Kaufmann Publishers, Inc, 1987. [ bib ]
[37]	T. A. Jones, D.E. Hamilton, and C.R. Johnson. Contouring geologic surfaces with the computer. Van Norstand Reinhold Company Inc., New York, 1986. [ bib ]
[38]	A. G. Journel and C. J. Huijbregts. Mining Geostatistics. Academic Press, London, 1978. [ bib ]
[39]	J. Serra. Image analysis and mathematical morphology. Academic Press, 1982. [ bib ]
[40]	L. Eikvil, K. Aas, and H. Koren. Tools for interactive map conversion and vectorization. International Conference on Document Analysis and Recognition,, August 1995. [ bib ]
[41]	S. Spinello and G. Greiner. Automatic contour line recognition from scanned topographic maps. In Poster section, Saint-Malo, France, july 2002. Fifth International Conference on Curves ans Surfaces. [ bib ]
[42]	R. Gonzalez and R. Woods. Digital Image Processing, pages 518-548. Addison-Wesley Publishing Company, 1992. [ bib ]
[43]	R. Sibson. A Brief Description of Natural Neighbor Interpolation, in Interpreting Multivariate Data, pages 21-36. V. Barnett, John Wiley and Sons, 1981. [ bib ]
[44]	H. Wendland. Fast evaluation of radial basisc functions: Methods based on partition of unity. Approximation theory X: Abstract and classical analysis, pages 473-483. Vanderbilt University Press, Nashville, 2002. [ bib ]
[45]	G. Carrara. Drainage and divide networks derived from high-fidelity digital terrain models. In C.F. Chung et al. Eds., editor, Quantitative Analysis of Mineral and Energy Resources, pages 581-597. 1988. [ bib ]
[46]	J. Duchon. Splines minimizing rotation-invariant semi-norms in sobolev spaces. In Walter Schempp and Karl Zeller, editors, Constructive Theory of Functions of Several Variables, pages S. 85-100. Springer-Verlag, Berlin-Heidelberg, 1977. NAM-Bibliothek S/M/571. [ bib ]
[47]	P. Arrighi and P. Soille. From scanned topographic maps to digital elevation models. In Proceedings of Geovision'99, 1999. [ bib ]
[48]	M. Bertram, X. Tricoche, and H. Hagen. Adaptive smooth scattered-data approximation for large-scale terrain visualization. In Proceedings of the symposium on Data visualisation 2003, pages 177-184. Eurographics Association, 2003. [ bib ]
[49]	J. C. Carr, R. K. Beatson, J. B. Cherrie, T. J. Mitchell, W.R. Fright, B. C. McCallum, and T. R. Evans. Reconstruction and representation of 3D objects with radial basis functions. In Proceedings of the 28th annual conference on Computer graphics and interactive techniques, pages 67-76. ACM Press, 2001. [ bib ]
[50]	D.H. Douglas. The xynimap family of programs for geographic information processing and thematic map production. In B.S. Wellar, editor, Proceedings of Auto-Carto Six, volume II, pages 2-14, 1983. [ bib ]
[51]	X. Fernandez, F. Riveiro, O.M. Lopez, X. Rial, J.V. Oliveira, and F. Martin. A vectorizer for color topographic maps. In Proceedings of the IASTED International Conference - Signal and Image Processing, October 1998. [ bib ]
[52]	R. Franke and G. M. Nielson. Scattered data interpolation and applications- a tutorial and survey. In H. Hagen and D. Roller, editors, Geometric Modelling: Methods and Their Application, pages 131-160, Berlin: Springer-Verlag, 1991. [ bib ]
[53]	M. B. Gousie and W. R. Franklin. Constructing a DEM from grid-based data by computing intermediate contours. In Proceedings of the eleventh ACM international symposium on Advances in geographic information systems, pages 71-77, New Orleans, Louisiana, USA, 2003. ACM Press. [ bib ]
[54]	J. Haber, F. Zeilfelder, O. Davydov, and H. P. Seidel. Smooth approximation and rendering of large scattered data sets. In Proceedings of the conference on Visualization '01, pages 341-348, San Diego, California, 2001. IEEE Computer Society. [ bib ]
[56]	S. K. Lodha and R. Franke. Scattered data techniques for surfaces. In H. Hagen, G.M. Nielson, and F. Post, editors, Proc. Dagstuhl Conf. Scientific Vizualization, pages 182-222, 1999. [ bib ]
[57]	Y. Ohtake, A. Belyaev, M. Alexa, G. Turk, and H.-P. Seidel. Multi-level partition of unity implicits. In Proceedings of SIGGRAPH'03, pages 463-470, 2003. [ bib ]
[58]	L. L. Schumaker. Fitting surfaces to scattered data. In G.G. Lorentz, C.K. Chui, and L.L. Schumaker, editors, Approximation Theory II, pages 203-268, New York, 1976. Academic Press. [ bib ]
[59]	D. Shepard. A two-dimensional interpolation function for irregularly-spaced data. In Proceedings of the 1968 23rd ACM national conference, pages 517-524. ACM Press, 1968. [ bib ]
[60]	S. Tabbone. In In Proceedings of the First IEEE International Conference on Image Processing, volume 1, pages 954-956, 1994. [ bib ]
[61]	I. Tobor, P. Reuter, and C. Schlick. Efficient reconstruction of large scattered geometric datasets using the partition of unity and radial basis functions. In Journal of WSCG 2004, volume 12, pages 467-474, 2004. [ bib ]
[62]	I. Tobor, P. Reuter, and C. Schlick. Multiresolution reconstruction of implicit surfaces with attributes from large unorganized point sets. In Shape Modeling and Applications'04, Genova, Italy, June 2004. [ bib ]
[63]	P. Arrighi. Reconstruction 3D de cartes numérisées. Master's thesis, Université Montpellier II, 1998. [ bib ]
[64]	P. Aubry. Analyse et modélisation des systèmes biologiques. Master's thesis, Université Claude Bernard - Lyon 1, 1996. [ bib ]
[65]	J. Childs. Development of a two-level iterative computational method for solution of the Franklin approximation algorithm for the interpolation of large contour line data sets. Master's thesis, Rensselaer Polytechnic Institute, Troy, NY 12180, may 2003. [ bib ]
[66]	J. Pouderoux. Création automatique d'un modèle numérique de terrain. Master's thesis, LaBRI, Université Bordeaux 1, juin 2003. [ bib ]
[67]	O. Trier, T. Taxt, and A. Jain. Recognition of digits in hydrographic maps: Binary vs. topographic analysis, 1996. [ bib \| .html ]
[68]	D. Attali. Squelette et Graphes de Voronoi 2D et 3D. PhD thesis, Université Joseph Fourier, 1995. [ bib ]
[69]	P. Reuter. Reconstruction and rendering of implicit surfaces from large unorganized point sets. PhD thesis, LaBRI, Université Bordeaux I, 2003. [ bib ]
[70]	P. Soille. Morphologie mathématique : du relief à la dimensionalité - algorithmes et méthodes. PhD thesis, Université catholique de Louvain et Ecole nationale supérieure des Mines de Paris, février 1992. [ bib ]
[71]	L. Vincent. Algorithme morphologique à base de files d'attente et de lacets, extension aux graphes. PhD thesis, Ecole nationale supérieure des Mines de Paris, mai 1990. [ bib ]
[72]	I. Tobor, P. Reuter, and C. Schlick. Efficient reconstruction of large scattered geometric datasets using the partition of unity and radial basis functions. Technical Report RR-1301-03, LaBRI, may 2003. [ bib ]
[73]	S. Spinello and G. Greiner. Automatic contour line recognition from scanned topographic maps. Technical report, University of Erlangen, 2001. [ bib ]

This file has been generated by bibtex2html 1.69