8 参考文献
参考文献
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题名中译：二维 Euler 方程的求解：有限体积程序的应用经验。
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题名中译：Euler 方程固体边界条件的数值实现。
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题名中译：求解 Euler 方程的单元顶点多重网格格式。
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题名中译：采用 Euler 方程与多重网格格式计算三维流动。
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题名中译：三维非结构网格上求解 Euler 方程的快速迎风求解器。
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题名中译：非结构网格可压缩流动的改进有限体积格式。
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题名中译：数值波传播及定常解：软壁面与外部边界条件。
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题名中译：波动数值模拟的吸收边界条件。
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题名中译：可压缩流动的远场边界条件。
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题名中译：采用通量矢量分裂求解三维非定常 Euler 方程。
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题名中译：非定常双曲系统的远场边界条件。
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题名中译：双曲系统的时变边界条件。
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题名中译：迈向 Euler 方程的完全吸收边界条件。
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题名中译：无反射边界条件。
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题名中译：双曲系统的初边值问题。
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题名中译：采用多重网格方法在嵌入网格上求解 Euler 方程。
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题名中译：直接及反问题跨声速 Euler 方程的 Newton 求解。
[20] Klunker EB, Harder KC. Notes on linearized subsonic wing theory. Unpublished.
题名中译：线性化亚声速机翼理论札记。
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题名中译：一种新的出口边界条件。
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题名中译：开放边界条件专题研讨会的总结与评述。
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题名中译：多组分反应流动的准确边界条件。
[25] Griffiths DF. The ‘no boundary condition’ outflow boundary condition. Int J Numer Meth Fluids 1997;24:393-411.
题名中译：“无边界条件”的出口边界条件。
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题名中译：在出口施加“无”边界条件：为何有效。
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题名中译：三维 Euler 方程的 L–U 隐式多重网格算法。
[29] Yokota JW. Diagonally inverted lower-upper factored implicit multigrid scheme for the three-dimensional Navier-Stokes equations. AIAA J 1989;28:1642-9.
[30] Holmes DG. Inviscid 2D solutions on unstructured, adaptive grids. Numerical Methods for Flows in Turbomachinery, Von Karman Institute, Rhode-St-Genèse, Belgium: VKI Lecture Series 1989-06, 1989.
题名中译：非结构自适应网格上的二维无黏解。
[31] Giles MB. Non-reflecting boundary conditions for Euler equation calculations. AIAA Paper 89-1942; 1989.
题名中译：Euler 方程计算的无反射边界条件。
[32] Hirsch Ch, Verhoff A. Far field numerical boundary conditions for internal and cascade flow computations. AIAA Paper 89-1943; 1989.
题名中译：内部流动与叶栅流动计算的远场数值边界条件。
[33] Patankar SV, Liu CH, Sparrow EM. Fully developed flow and heat transfer in ducts having streamwise-periodic variations of cross-sectional area. ASME J Heat Transfer 1977;99:180-86.
题名中译：横截面积沿流向周期变化的管道内充分发展流动与传热。
[34] Deschamps V. Simulations numériques de la turbulence inhomogène incompressible dans un écoulement de canal plan. ONERA, note technique 1988-5; 1988.
题名中译：平面槽道流动中非均匀不可压缩湍流的数值模拟。
[35] Mossi M. Simulation of benchmark and industrial unsteady compressible turbulent fluid flows. PhD Thesis, No. 1958, École Polytechnique Fédérale de Lausanne, Département de Génie Mécanique, Switzerland; 1999. p. 136-7.
题名中译：基准及工业非定常可压缩湍流的模拟。
[36] Lenormand E, Sagaut P, Phuoc LT, Comte P. Subgrid-scale models for large-eddy simulations of compressible wall bounded flows. AIAA J 2000;38:1340-50.
题名中译：可压缩壁面受限流动大涡模拟的亚格子尺度模型。
[37] Chung H-T, Baek J-H. Influence of trailing-edge grid structure on Navier-Stokes computation of turbomachinery cascade flow. Int J Numer Meth Fluids 1992;15:883-94.
题名中译：尾缘网格结构对叶轮机械叶栅流动 Navier–Stokes 计算的影响。
[38] Segal G, Vuik K, Kassels K. On the implementation of symmetric and antisymmetric periodic boundary conditions for incompressible flow. Int J Numer Meth Fluids 1994;18:1153-1165.
题名中译：不可压缩流动对称与反对称周期边界条件的实现。
[39] Rossow C-C. Efficient computation of inviscid flow fields around complex configurations using a multiblock multigrid method. Commun Appl Numer Meth 1992;8:735-47.
题名中译：采用多块多重网格方法高效计算复杂构型周围的无黏流场。
[40] Jacquotte OP. Generation, optimization and adaptation of multiblock grids around complex configurations in computational fluid dynamics. Int J Numer Meth Eng 1992;34:443-454.
题名中译：计算流体力学中复杂构型周围多块网格的生成、优化与自适应。
[41] Szmelter J, Marchant MJ, Evans A, Weatherill NP. Two-dimensional Navier-Stokes equations with adaptivity on structured meshes. Comput Meth Appl Mech Eng 1992;101:355-68.
题名中译：结构网格上具有自适应性的二维 Navier–Stokes 方程。
[42] Marchant MJ, Weatherill NP. The construction of nearly orthogonal multiblock grids for compressible flow simulation. Commun Numer Meth Eng 1993;9:567-78.
题名中译：用于可压缩流动模拟的近正交多块网格构造。
[43] Jenssen CB. Implicit multiblock Euler and Navier-Stokes calculations. AIAA J 1994;32:1808-14.
题名中译：隐式多块 Euler 与 Navier–Stokes 计算。
[44] De-Nicola C, Pinto G, Tognaccini R. On the numerical stability of block structured algorithms with applications to 1-D advection-diffusion problems. Comput Fluids 1995;24:41-54.
题名中译：块结构算法的数值稳定性及其在一维对流—扩散问题中的应用。
[45] Enander R, Sterner E. Analysis of internal boundary conditions and communication strategies for multigrid multiblock methods. Report No. 191, Dept. Sci. Computing, Uppsala University, Sweden; 1997.
题名中译：多重网格多块方法中内部边界条件与通信策略的分析。
[46] Rizzi A, Eliasson P, Lindblad I, Hirsch C, Lacor C, Haeuser J. The engineering of multiblock/multigrid software for Navier-Stokes flows on structured meshes. Comput Fluids 1993;22:341-67.
[47] Benek JA, Buning PG, Steger JL. A 3-D chimera grid embedding technique. AIAA Paper 85-1523; 1985.
题名中译：三维 Chimera 网格嵌入技术。
[48] Buning PG, Chu IT, Obayashi S, Rizk YM, Steger JL. Numerical simulation of the integrated space shuttle vehicle in ascent. AIAA Paper 88-4359-CP; 1988.
题名中译：航天飞机组合飞行器上升过程的数值模拟。
[49] Chesshire G, Henshaw WD. Composite overlapping meshes for the solution of partial differential equations. J Comput Phys 1990;90:1-64.
题名中译：用于求解偏微分方程的复合重叠网格。
[50] Pearce DG, Stanley SA, Martin EW, Gomez RJ, Le Beau GJ, Buning PG, et al. Development of a large scale chimera grid system for the space shuttle launch vehicle. AIAA Paper 93-0533; 1993.
题名中译：航天飞机运载系统大型 Chimera 网格系统的发展。
[51] Kao H-J, Liou M-S, Chow C-Y. Grid adaptation using chimera composite overlapping meshes. AIAA J 1994;32:942-9.
题名中译：采用 Chimera 复合重叠网格进行网格自适应。
[52] Henshaw WD, Schwendeman DW. An adaptive numerical scheme for high-speed reactive flow on overlapping grids. J Comput Phys 2003;191:420-47.
题名中译：重叠网格上高速反应流动的自适应数值格式。
[53] Xu L, Weng P. High order accurate and low dissipation method for unsteady compressible viscous flow computation on helicopter rotor in forward flight. J Comput Phys 2014;258:470-88.
题名中译：直升机旋翼前飞非定常可压缩黏性流动计算的高阶低耗散方法。
[54] 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。
[55] Kassies A, Tognaccini R. Boundary conditions for Euler equations at internal block faces of multi-block domains using local grid refinement. AIAA Paper 90-1590; 1990.
题名中译：采用局部网格加密的多块区域内部块面上的 Euler 方程边界条件。
[56] Peng Y-F, Mittal R, Sau A, Hwang RR. Nested Cartesian grid method in incompressible viscous fluid flow. J Comput Phys 2010;229:7072-101.
题名中译：不可压缩黏性流体流动中的嵌套笛卡尔网格方法。