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Adaptive simplification of huge sets of terrain grid data for geosciences applications.

, , , and . J. Computational Applied Mathematics, 236 (6): 1410-1422 (2011)

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Point Selection Strategies for Lepp-Based Refinement Algorithms and New (Non-Delaunay) Lepp-Based Algorithms., and . SCCC, page 98-101. IEEE, (2014)Accurate Interpolation of Terrain Surfaces from Over-Sampled Grid Data., , , and . IMR, page 351-368. Springer, (2008)Zahir: a Object-Oriented Framework for Computer Graphics., and . CoRR, (2013)The 4-triangles longest-side partition of triangles and linear refinement algorithms., and . Math. Comput., 65 (216): 1485-1502 (1996)Parallel Refinement of Tetrahedral Meshes Using Terminal-Edge Bisection Algorithm., , and . IMR, page 427-436. (2004)Design and data structure of fully adaptive, multigrid, finite-element software.. ACM Trans. Math. Softw., 10 (3): 242-264 (1984)Tuned Terminal Triangles Centroid Delaunay Algorithm for Quality Triangulation., and . IMR, volume 127 of Lecture Notes in Computational Science and Engineering, page 211-228. Springer, (2018)Uncoupled parallel view dependant level of detail rendering of bintree triangulations., and . GRAPP (GM/R), page 333-338. INSTICC - Institute for Systems and Technologies of Information, Control and Communication, (2007)Exploiting the Memory Hierarchy of Multicore Systems for Parallel Triangulation Refinement., , and . Parallel Processing Letters, (2012)Approximate Shape Quality Mesh Generation., , and . Eng. Comput. (Lond.), 17 (3): 287-298 (2001)