Adaptive computations on conforming quadtree meshes
暂无分享,去创建一个
[1] B.,et al. Natural Neighbor Galerkin Methods , 2001 .
[2] T. Belytschko,et al. H-adaptive finite element methods for dynamic problems, with emphasis on localization , 1993 .
[3] J. Oden,et al. A Posteriori Error Estimation in Finite Element Analysis , 2000 .
[4] V. D. Ivanov,et al. The non-Sibsonian interpolation : A new method of interpolation of the values of a function on an arbitrary set of points , 1997 .
[5] Mark Meyer,et al. Generalized Barycentric Coordinates on Irregular Polygons , 2002, J. Graphics, GPU, & Game Tools.
[6] Mark Yerry,et al. A Modified Quadtree Approach To Finite Element Mesh Generation , 1983, IEEE Computer Graphics and Applications.
[7] Hanan Samet,et al. The Quadtree and Related Hierarchical Data Structures , 1984, CSUR.
[8] Ivo Babuška,et al. Reliable error estimation and mesh adaptation for the finite element method , 1979 .
[9] Miguel Ángel Martínez,et al. Overview and recent advances in natural neighbour galerkin methods , 2003 .
[10] Xiaoye S. Li,et al. SuperLU Users'' Guide , 1997 .
[11] N. Goldenfeld,et al. Adaptive Mesh Refinement Computation of Solidification Microstructures Using Dynamic Data Structures , 1998, cond-mat/9808216.
[12] Kokichi Sugihara,et al. Two Generalizations of an Interpolant Based on Voronoi Diagrams , 1999, Int. J. Shape Model..
[13] Walid S. Saba,et al. ANALYSIS AND DESIGN , 2000 .
[14] Deborah Greaves,et al. Quadtree grid generation: Information handling, boundary fitting and CFD applications , 1996 .
[15] Hanan Samet,et al. Applications of spatial data structures - computer graphics, image processing, and GIS , 1990 .
[16] Deborah Greaves,et al. Hierarchical tree-based finite element mesh generation , 1999 .
[17] J. Z. Zhu,et al. The superconvergent patch recovery and a posteriori error estimates. Part 1: The recovery technique , 1992 .
[18] Hanan Samet,et al. Hierarchical data structures and algorithms for computer graphics. II. Applications , 1988, IEEE Computer Graphics and Applications.
[19] C. Kesselman,et al. Computational Grids , 1998, VECPAR.
[20] N. Sukumar,et al. Conforming polygonal finite elements , 2004 .
[21] B. Moran,et al. Natural neighbour Galerkin methods , 2001 .
[22] P. Bar-Yoseph,et al. Mechanically based models: Adaptive refinement for B‐spline finite element , 2003 .
[23] K. Steiglitz,et al. Operations on ImagesUsingQuadTrees , 1979 .
[24] Norman H. Christ,et al. Weights of links and plaquettes in a random lattice , 1982 .
[25] Hanan Samet,et al. Applications of spatial data structures , 1989 .
[26] Atsuyuki Okabe,et al. Spatial Tessellations: Concepts and Applications of Voronoi Diagrams , 1992, Wiley Series in Probability and Mathematical Statistics.
[27] Eitan Grinspun,et al. Natural hierarchical refinement for finite element methods , 2003 .
[28] Jonathan A. Dantzig,et al. An adaptive mesh refinement scheme for solidification problems , 1996 .
[29] Hanan Samet,et al. Neighbor finding techniques for images represented by quadtrees , 1982, Comput. Graph. Image Process..
[30] M. Floater. Mean value coordinates , 2003, Computer Aided Geometric Design.
[31] Petr Krysl,et al. Object‐oriented hierarchical mesh refinement with CHARMS , 2004 .
[32] D. D. Zeeuw,et al. An adaptively refined Cartesian mesh solver for the Euler equations , 1993 .
[33] R. Sibson. A vector identity for the Dirichlet tessellation , 1980, Mathematical Proceedings of the Cambridge Philosophical Society.
[34] J. Tinsley Oden,et al. Computational methods in nonlinear mechanics , 1980 .
[35] Hanan Samet,et al. Hierarchical data structures and algorithms for computer graphics. I. Fundamentals , 1988, IEEE Computer Graphics and Applications.
[36] J. Z. Zhu,et al. The superconvergent patch recovery and a posteriori error estimates. Part 2: Error estimates and adaptivity , 1992 .
[37] K. R. Grice,et al. Robust, geometrically based, automatic two‐dimensional mesh generation , 1987 .
[38] Graham F. Carey,et al. Computational grids : generation, adaptation, and solution strategies , 1997 .