11 参考文献
参考文献
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题名中译:参数化网格生成系统 MegaCads。
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题名中译:采用 MegaCads 的气动应用。
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题名中译:采用层推进方法生成三维非结构黏性网格。
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题名中译:面向用户的非结构黏性网格生成器的进展。
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题名中译:三维高升力分析的大规模并行非结构网格计算。
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题名中译:复杂三维高升力构型的非结构网格生成。
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题名中译:产品定义数据通信的数字表示:IGES 5.2 初始图形交换规范。
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题名中译:IGES 规范网站。
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题名中译:工业自动化系统与集成——产品数据表示与交换——第21部分:实现方法——交换结构的明文编码。
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题名中译:STEP 应用手册:ISO 10303,第3版。
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题名中译:WikiSTEP 网站。
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题名中译:AutoCAD 2014 DXF 参考手册。
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题名中译:自动化制造。
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题名中译:快速成型:原理与应用,第2版。
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题名中译:STL 文件格式说明。
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题名中译:从 CAD 几何自动生成可直接用于 CFD 的表面三角剖分。
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题名中译:自动 CAD 模型修复:壳体闭合。
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题名中译:切割与缝合:将非流形多边形表面高效转换为流形。
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题名中译:计算网格:生成、自适应及求解策略。
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题名中译:网格生成手册。
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题名中译:网格生成三十年:回顾。
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题名中译:曲线坐标系的构造及其在网格生成中的应用。
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题名中译:超限映射及其在网格生成中的应用。
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题名中译:数值网格生成:基础与应用。
[25] Soni BK. Two- and three-dimensional grid generation for internal flow applications of computational fluid dynamics. AIAA Paper 85-1526; 1985.
题名中译:计算流体动力学内流应用的二维与三维网格生成。
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题名中译:含任意数量任意二维物体的场域的贴体曲线坐标系自动数值生成。
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题名中译:采用 Poisson 方程生成翼型及其他形状周围二维网格的计算机程序。
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题名中译:可控制全部边界网格的二维网格生成数值技术。
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题名中译:直接控制椭圆方程生成网格中的网格点分布。
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题名中译:用于分区有限差分计算的战斗机周围三维椭圆型网格生成。
[31] Thompson JF. A general three-dimensional elliptic grid generation system based on a composite block structure. Comp Method Appl Mech Eng 1987;64:377-411.
题名中译:基于复合网格块结构的通用三维椭圆型网格生成系统。
[32] Sonar T. Grid generation using elliptic partial differential equations. DFVLR-FB 89-15; 1989.
题名中译:采用椭圆型偏微分方程生成网格。
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题名中译:通过求解初值问题构造正交曲线网格。
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题名中译:采用双曲型偏微分方程生成贴体坐标。
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题名中译:采用双曲型偏微分方程生成三维贴体坐标。
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题名中译:通过求解双曲型偏微分方程生成三维贴体网格。
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题名中译:双曲型网格生成的几何解释。
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题名中译:曲率流与熵条件在网格生成中的应用。
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题名中译:封闭边界区域双曲型网格求解器的网格组合法。
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题名中译:封闭区域网格生成的双曲型方程方法。
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题名中译:具有内在自适应耗散的新型双曲网格生成过程。
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题名中译:精确控制交角的代数—双曲型网格生成。
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题名中译:面向稳健性的波前推进 Delaunay 剖分算法。
[44] Frey PJ, Borouchaki H, George P-L. Delaunay tetrahedralization using an advancing-front approach. Proceedings of the 5th international meshing roundtable; October 1996. p. 31-46.
题名中译:采用波前推进方法的 Delaunay 四面体剖分。
[45] Fleischmann P, Selberherr S. Three-dimensional Delaunay mesh generation using a modified advancing front approach. Proceedings of the 6th international meshing roundtable; October 1997. p. 31-46.
题名中译:采用改进波前推进方法的三维 Delaunay 网格生成。
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题名中译:Delaunay 剖分内部节点生成的波前方法。
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题名中译:论三角形与流动。
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题名中译:采用迭代插点与局部重新连接的非结构网格生成。
[49] Bern M, Eppstein D. Quadrilateral meshing by circle packing. Proceedings of the 6th international meshing roundtable; October 1997. p. 7-19
题名中译:通过圆堆积生成四边形网格。
[50] Liu J, Tang R. Ball-packing method: a new approach for quality automatic triangulation of arbitrary domains. Proceedings of the 6th international meshing roundtable; October 1997. p. 85-96
题名中译:球堆积方法:任意区域高质量自动三角剖分的新途径。
[51] Shimada K, Yamada A, Itoh T. Anisotropic triangular meshing of parametric surfaces via close packing of ellipsoidal bubbles. Proceedings of the 6th international meshing roundtable; October 1997. p. 375-90.
题名中译:通过椭球气泡紧密堆积生成参数曲面的各向异性三角网格。
[52] Li X-Y, Teng S-H, Ungor A. Biting spheres in 3D. Proceedings of the 8th international meshing roundtable; October 1999. p. 85-95.
题名中译:三维啮合球方法。
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题名中译:通过椭球气泡堆积生成高质量各向异性四面体网格。
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题名中译:球堆积及其在颗粒结构建模中的应用。
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题名中译:非结构网格生成与自适应。
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题名中译:非结构网格生成。
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题名中译:三个不定整数的正二次型的约化。
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题名中译:连续参数在二次型理论中的新应用。
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题名中译:论空球。
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题名中译:采用 Delaunay 剖分生成非结构网格。
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题名中译:任意形状三维区域的全自动网格生成器。
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题名中译:采用 Delaunay 剖分生成非结构网格的可压缩流场解。
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题名中译:通过 Delaunay 剖分与 Bowyer–Watson 算法高效生成非结构网格。
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题名中译:三角剖分、网格生成与布点策略。
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题名中译:平面 Dirichlet 镶嵌的计算。
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题名中译:Dirichlet 镶嵌的计算。
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题名中译:n 维 Delaunay 镶嵌的计算及其在 Voronoi 多面体中的应用。
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题名中译:用于二维高质量网格生成的 Delaunay 加密算法。
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题名中译:Triangle:二维高质量网格生成器与 Delaunay 剖分器的开发。
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题名中译:四叉树:用于复合键检索的数据结构。
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题名中译:四叉树及相关层次数据结构。
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题名中译:空间数据结构的设计与分析。
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题名中译:有限元网格生成的改进四叉树方法。
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题名中译:采用改进八叉树技术自动生成三维网格。
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题名中译:基于背景四叉树结构的高曲率表面网格生成。
[76] Baker TJ. Three dimensional mesh generation by triangulation of arbitrary point sets. AIAA Paper 87-1124; 1987.
题名中译:通过任意点集的剖分生成三维网格。
[77] Chew LP. Constrained Delaunay triangulations. Algorithmica 1989;4:97-108.
题名中译:约束 Delaunay 剖分。
[78] George PL, Hecht F, Saltel E. Automatic mesh generator with specified boundary. Comput Methods Appl Mech Eng 1991;33:975-95.
题名中译:具有指定边界的自动网格生成器。
[79] Weatherill NP, Hassan O, Marcum DL. Calculation of steady compressible flowfields with the finite-element method. AIAA Paper 93-0341; 1993.
题名中译:采用有限元方法计算稳态可压缩流场。
[80] Sharov D, Nakahashi K. A boundary recovery algorithm for Delaunay tetrahedral meshing. Proceedings of the 5th international conference on numerical grid generation in computing field simulations, Mississippi State University; 1996. p. 229-38.
题名中译:Delaunay 四面体网格的边界恢复算法。
[81] Joe B, Construction of three-dimensional constrained triangulations. Technical Report ZCS2008-06. Zhou Computing Services, Inc.; 2008.
题名中译:三维约束剖分的构造。
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题名中译:可压缩流动计算的自适应重新划分网格。
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题名中译:三维有限元 Euler 计算。
[84] Löhner R, Parikh P. Three-dimensional grid generation by the advancing front method. Int J Numer Method Fluids 1988;8:1135-49; also AIAA Paper 88-0515; 1988.
题名中译:采用波前推进方法生成三维网格。
[85] Löhner R. Progress in grid generation via the advancing front technique. Eng Comput 1996;12:186-210.
题名中译:采用波前推进技术的网格生成进展。
[86] Pirzadeh S. Structured background grids for generation of unstructured grids by advancing-front method. AIAA J 1993;31:257-65.
题名中译:采用波前推进方法生成非结构网格的结构背景网格。
[87] Pirzadeh S. Unstructured viscous grid generation by advancing-front method. NASA CR-191449; 1993.
题名中译:采用波前推进方法生成非结构黏性网格。
[88] Barth TJ. On unstructured grids and solvers. VKI lecture series 1990-03; 1990. p. 1–65.
题名中译:论非结构网格与求解器。
[89] Marcum DL. Advancing-front/local-reconnection (AFLR) unstructured grid generation. In: Hafez M, Oshima K, editors. CFD review 1998, Part I. Singapore: World Scientific Publishing Co.; 1998.
题名中译:波前推进/局部重新连接(AFLR)非结构网格生成。
[90] Ito Y, Shih AM, Soni BK. Reliable isotropic tetrahedral mesh generation based on an advancing front method. Proceedings of the 13th international meshing roundtable; September 2004. p. 95-106.
题名中译:基于波前推进方法的可靠各向同性四面体网格生成。
[91] Babuška I, Aziz AK. On the angle condition in the finite-element method. SIAM J Numer Anal 1976;13:214-26.
题名中译:有限元方法中的角度条件。
[92] Baker TJ. Discretization of the Navier-Stokes equations and mesh induced errors. Proceedings of the 5th international conference on numerical grid generation in CFD. Mississippi: Mississippi State University; April 1996.
[93] Baker TJ. Irregular meshes and the propagation of solution errors. Proceedings of the 15th international conference on numerical methods in fluid dynamics, Monterey, CA; June 1996.
题名中译:不规则网格与解误差的传播。
[94] Mavriplis DJ. Adaptive mesh generation for viscous flows using Delaunay triangulation. J Comput Phys 1990;90:271-91.
题名中译:采用 Delaunay 剖分的黏性流动自适应网格生成。
[95] Vallet MG, Hecht F, Mantel B. Anisotropic control of mesh generation based upon a Voronoj type method. In: Arcilla AS, et al., editors. Proceedings of the 3rd international conference on numerical grid generation in computing fluid dynamics and related fields, Barcelona, Spain. North-Holland; 1991. p. 93-103.
题名中译:基于 Voronoi 型方法的网格生成各向异性控制。
[96] Irmisch S, Schwolow R, Erzeugung unstrukturierter Dreiecknetze mittels der Delaunay-triangulierung. Zeitschrift Wundheilung 1994;18:361-8.
题名中译:采用 Delaunay 剖分生成非结构三角形网格。
[97] Pirzadeh S. Unstructured viscous grid generation by the advancing-layers method. AIAA J 1994;32:1735-7; also AIAA Paper 93-3453; 1993.
题名中译:采用层推进方法生成非结构黏性网格。
[98] Pirzadeh S. Viscous unstructured three-dimensional grids by the advancing-layers method. AIAA Paper 94-0417; 1994.
题名中译:采用层推进方法生成三维黏性非结构网格。
[99] Hassan O, Probert EJ, Weatherill NP, Marchant MJ, Morgan K, Marcum DL. The numerical simulation of viscous transonic flow using unstructured grids. AIAA Paper 94-2346; 1994.
题名中译:采用非结构网格数值模拟黏性跨声速流动。
[100] Marchant MJ, Weatherill NP. Unstructured grid generation for viscous flow simulations. In: Weatherill NP, et al. editors. Proceedings of the 4th international conference on numerical grid generation in computing fluid dynamics and related fields, Swansea, UK. Pineridge Press; 1994. p. 151-62.
题名中译:黏性流动模拟的非结构网格生成。
[101] Piegl L, Tiller W. The NURBS book. 2nd ed. Berlin: Springer Verlag; 1997.
题名中译:NURBS 专著,第2版。
[102] Whitmire JB, Dollar TW. Prismatic grid generation for NURBS bounded triangulations. AIAA Paper 98-0219; 1998.
题名中译:NURBS 边界三角剖分的棱柱体网格生成。
[103] Kallinderis Y, Ward S. Prismatic grid generation with an efficient algebraic method for aircraft configurations. AIAA Paper 92-2721; 1992.
题名中译:采用高效代数方法生成飞机构型棱柱体网格。
[104] Kallinderis Y, Ward S. Prismatic grid generation for 3-D complex geometries. AIAA J 1993;31:1850-6.
题名中译:三维复杂几何的棱柱体网格生成。
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题名中译:复杂几何黏性绕流的棱柱体/四面体混合网格生成。
[106] Sharov D, Nakahashi K. Hybrid prismatic/tetrahedral grid generation for viscous flow applications. AIAA Paper 96-2000; 1996; also AIAA J 1998;36:157-62.
题名中译:黏性流动应用的棱柱体/四面体混合网格生成。
[107] Connell SD, Braaten ME. Semistructured mesh generation for three-dimensional Navier-Stokes calculations. AIAA J 1995;33:1017-24.
[108] Dompierre J, Labbé P, Vallet M-G, Camarero R. How to subdivide pyramids, prisms and hexahedra into tetrahedra. Report CERCA R99-78; 1999; also 8th international meshing roundtable, Lake Tahoe, CA; 1999.
题名中译:如何将金字塔形单元、棱柱体与六面体细分为四面体。
[109] Müller JD. Quality estimates and stretched meshes based on Delaunay triangulations. AIAA J 1994;32:2372-9.
题名中译:基于 Delaunay 剖分的质量估计与拉伸网格。
[110] Marcum DL. Generation of unstructured grids for viscous flow applications. AIAA Paper 95-0212; 1995.
题名中译:黏性流动应用的非结构网格生成。
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题名中译:黏性流动应用的混合单元类型非结构网格生成。
[112] McMorris H, Kallinderis Y. A combined octree-advancing front method for tetrahedra and anisotropic surface meshes. AIAA Paper 96-2442; 1996.
题名中译:用于四面体与各向异性表面网格的八叉树—波前推进组合方法。
[113] McMorris H, Kallinderis Y. Octree-advancing front method for generation of unstructured surface and volume meshes. AIAA J 1997;35:976-84.
题名中译:生成非结构表面网格与体网格的八叉树—波前推进方法。
[114] Chen H, Bishop J. Delaunay triangulation for curved surfaces. Proceedings of the 6th international meshing roundtable, Park City, Utah, USA, October 13-15; 1997. p. 115-27.
题名中译:曲面的 Delaunay 剖分。
[115] Nakahashi K. FDM-FEM zonal approach for computations of compressible viscous flows. Lecture notes in physics, vol. 264. Heidelberg: Springer Verlag; 1986. p. 494–8.
题名中译:可压缩黏性流动计算的 FDM–FEM 分区方法。
[116] Nakahashi K, Obayashi S. FDM-FEM zonal approach for viscous flow computations over multiple bodies. AIAA Paper 87-0604; 1987.
题名中译:多物体黏性流动计算的 FDM–FEM 分区方法。
[117] Nakahashi K, Obayashi S. Viscous flow computations using a composite grid. AIAA Paper 87-1128; 1987.
题名中译:采用复合网格的黏性流动计算。
[118] Weatherill NP. Mixed structured-unstructured meshes for aerodynamic flow simulations. Aeronaut J 1990;94:111-23.
题名中译:气动流动模拟的结构—非结构混合网格。
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题名中译:三维混合网格的构造、应用与解释。
[120] Michal T, Johnson J. A hybrid structured/unstructured grid multi-block flow solver for distributed parallel processing. AIAA Paper 97-1895; 1997.
题名中译:用于分布式并行处理的结构/非结构混合网格多块流动求解器。
[121] Shaw JA, Peace AJ. Simulating three-dimensional aeronautical flows on mixed block-structured/semi-unstructured/unstructured grids. Technical Memorandum 428. Bedford: Aircraft Research Association; 1998.
题名中译:在块结构/半非结构/非结构混合网格上模拟三维航空流动。
[122] Blazek J. Comparison of two conservative coupling algorithms for structured-unstructured grid interfaces. AIAA Paper 2003-3536; 2003.
题名中译:结构—非结构网格接口的两种守恒耦合算法的比较。
[123] Pandya SA, Hafez MM. A semi-implicit finite-volume scheme for the solution of Euler equations on 3-D prismatic grids. AIAA Paper 93-3431; 1993.
题名中译:三维棱柱体网格上求解 Euler 方程的半隐式有限体积格式。
[124] Parthasarathy V, Kallinderis Y, Nakajima K. Hybrid adaptation method and directional viscous multigrid with prismatic tetrahedral meshes. AIAA Paper 95-0670; 1995.
题名中译:采用棱柱体—四面体网格的混合自适应方法与定向黏性多重网格。
[125] Parthasarathy V, Kallinderis Y. Directional viscous multigrid using adaptive prismatic meshes. AIAA J 1995;33:69-78.
题名中译:采用自适应棱柱体网格的定向黏性多重网格。
[126] Kao KH, Liou MS. Direct replacement of arbitrary grid-overlapping by nonstructured grid. AIAA Paper 95-0346; 1995.
题名中译:用非结构网格直接替代任意重叠网格。
[127] Nakahashi K. Computations of three-dimensional Navier-Stokes equations by using a prismatic mesh. Proceedings of the 6th NAL symposium on aircraft computational aerodynamics, Tokyo, Japan; June 1988.
[128] Nakahashi K. A finite-element method on prismatic elements for the three-dimensional Navier-Stokes equations. Lecture notes in physics, vol. 323. Heidelberg: Springer Verlag; 1989. p. 434-8.
[129] Nakahashi K. Marching grid generation for external viscous flow problems. Trans Jpn Soc Aerospace Sci 1992;35:88-102.
题名中译:外部黏性流动问题的推进式网格生成。
[130] Kallinderis Y. A new finite-volume Navier-Stokes scheme on three-dimensional semi-structured prismatic elements. AIAA Paper 92-2697; 1992.
题名中译:三维半结构棱柱体单元上的新 Navier–Stokes 有限体积格式。
[131] Kallinderis Y. Adaptive hybrid prismatic/tetrahedral grids. Int J Numer Method Fluids 1995;20:1023-37.
题名中译:自适应棱柱体/四面体混合网格。
[132] Melton JE, Pandya SA, Steger JL. 3-D Euler flow solutions using unstructured Cartesian and prismatic grids. AIAA Paper 93-0331; 1993.
题名中译:采用非结构笛卡尔与棱柱体网格求解三维 Euler 流动。
[133] Karman SL. SPLITFLOW: a 3-D unstructured Cartesian/prismatic grid CFD code for complex geometries. AIAA Paper 95-0343, 1995.
题名中译:SPLITFLOW:复杂几何的三维非结构笛卡尔/棱柱体网格 CFD 程序。
[134] Smith RJ, Leschziner MA. Automatic grid generation for complex geometries. Aeronaut J 1996;100:7-14.
题名中译:复杂几何的自动网格生成。
[135] Wang ZJ, Hufford GS, Przekwas AJ. Adaptive Cartesian/adaptive prism (ACAP) grid generation for complex geometries. AIAA Paper 97-0860; 1997.
题名中译:复杂几何的自适应笛卡尔/自适应棱柱体(ACAP)网格生成。
[136] Delanaye M, Aftosmis M, Berger MJ, Liu Y, Pulliam TH. Automatic hybrid-Cartesian grid generation for high-Reynolds number flows around complex geometries. AIAA Paper 99-0777; 1999.
题名中译:复杂几何高 Reynolds 数绕流的自动混合笛卡尔网格生成。
[137] Hitzel SM, Tremel U, Deister F, Rieger H. Complex configuration meshing—an industrial view and approach. AIAA Paper 2003-4130; 2003.
题名中译:复杂构型网格生成:工业视角与方法。
[138] Rai MM. A conservative treatment of zonal boundaries for Euler equation calculations. J Comput Phys 1986;62:472-503.
题名中译:Euler 方程计算中分区边界的守恒处理。
[139] Shaw JA, Stokes S, Lucking MA. The rapid and robust generation of efficient hybrid grids for RANS simulations over complete aircraft. Int J Numer Method Fluids 2003;43:785-821.
题名中译:快速稳健地生成高效混合网格,用于完整飞机的 RANS 模拟。
[140] Karman SL. Hierarchical unstructured mesh generation. AIAA Paper 2004-0613; 2004.
题名中译:层次化非结构网格生成。
[141] Parthasarathy VN, Graichen CM, Hathaway AF. A comparison of tetrahedron quality measures. Finite Elements Anal Des 1993;15:255-61.
题名中译:四面体质量指标的比较。
[142] Lawson CL. Software for $ C^{1} $ surface interpolation. In: Rice JR, editor. Mathematical software III. New York: Academic Press; 1977. p. 161-94.
题名中译:C¹ 曲面插值软件。
[143] Lawson CL. Properties of n-dimensional triangulations. Comput Aided Geom Des 1986;3:231-46.
题名中译:n 维剖分的性质。