附录 参考文献
参考文献
[1] Sommerfeld AJW. Partial differential equations in physics. New York: Academic Press; 1949.
题名中译:物理学中的偏微分方程。
[2] Courant R, Hilbert D. Methods of mathematical physics. New York: Interscience; 1962.
题名中译:数学物理方法。
[3] Hirsch C. Numerical computation of internal and external flows, vol. 1. Chichester: John Wiley and Sons; 1988.
题名中译:内流与外流的数值计算,第1卷。
[4] Hirt CW, Amsden AA, Cook JL. An arbitrary Lagrangian-Eulerian computing method for all flow speeds. J Comput Phys 1974;14:227-53.
题名中译:适用于所有流速的任意 Lagrange–Euler 计算方法。
[5] Pracht WE. Calculating three-dimensional fluid flows at all speeds with an Eulerian-Lagrangian computing mesh. J Comput Phys 1975;17:132-59.
题名中译:采用 Euler–Lagrange 计算网格计算所有速度下的三维流动。
[6] Donea J. An arbitrary Lagrangian-Eulerian finite element method for transient fluid-structure interactions. Comput Methods Appl Mech Eng 1982;33:689-23.
题名中译:瞬态流固耦合的任意 Lagrange–Euler 有限元方法。
[7] Batina JT. Unsteady Euler airfoil solutions using unstructured dynamic meshes. AIAA Paper 89-0115; 1989.
题名中译:采用非结构动态网格求解翼型非定常 Euler 流动。
[8] Thomas PD, Lombard CK. Geometric conservation law and its application to flow computations on moving grids. AIAA J 1979;17:1030–37.
题名中译:几何守恒律及其在动网格流动计算中的应用。
[9] Tamura Y, Fujii K. Conservation law for moving and transformed grids. AIAA Paper 93-3365; 1993.
题名中译:移动与变换网格的守恒律。
[10] Lesoinne M, Farhat C. Geometric conservation laws for flow problems with moving boundaries and deformable meshes and their impact on aeroelastic computations. AIAA Paper 95-1709; 1995 [also in Comput Methods Appl Mech Eng 1996;134:71–90].
题名中译:移动边界与可变形网格流动问题的几何守恒律及其对气动弹性计算的影响。
[11] Guillard H, Farhat C. On the significance of the GCL for flow computations on moving meshes. AIAA Paper 99-0793; 1999.
题名中译:几何守恒律对动网格流动计算的重要性。
[12] Geuzaine P, Farhat C. Design and time-accuracy analysis of ALE schemes for inviscid and viscous flow computations on moving meshes. AIAA Paper 2003-3694; 2003.
题名中译:动网格无黏及黏性流动计算 ALE 格式的设计与时间精度分析。
[13] Nkonga B, Guillard H. Godunov type method on non-structured meshes for three-dimensional moving boundary problems. Comput Methods Appl Mech Eng 1994;113:183–204.
题名中译:三维移动边界问题非结构网格上的 Godunov 型方法。
[14] Singh KP, Newman JC, Baysal O. Dynamic unstructured method for flows past multiple objects in relative motion. AIAA J 1995;33:641–49.
题名中译:多个相对运动物体绕流的动态非结构方法。
[15] Venkatakrishnan V, Mavriplis DJ. Implicit method for the computation of unsteady flows on unstructured grids. J Comput Phys 1996;127:380–97.
题名中译:非结构网格非定常流动计算的隐式方法。
[16] Slater JW, Freund D, Sajben M. Study of CFD methods applied to rapidly deforming boundaries. AIAA Paper 97-2041; 1997.
题名中译:CFD 方法应用于快速变形边界的研究。
[17] Vierendeels J, Riemslagh K, Dick E. Flow calculation in complex shaped moving domains. AIAA Paper 97-2044; 1997.
题名中译:复杂形状移动区域内的流动计算。
[18] Koobus B., Farhat C. Second-order time-accurate and geometrically conservative implicit schemes for flow computations on unstructured dynamic meshes. Comput Methods Appl Mech Eng 1999;170:103–30.
题名中译:非结构动态网格流动计算的时间二阶精确、几何守恒隐式格式。
[19] Dubuc L, Cantariti F, Woodgate M, Gribben B, Badcock KJ, Richards BE. A grid deformation technique for unsteady flow computations. Int J Numer Methods Fluids 2000;32:285–11.
题名中译:非定常流动计算的网格变形技术。
[20] Sorensen KA, Hassan O, Morgan K, Weatherill NP. A multigrid accelerated time-accurate inviscid compressible fluid flow solution algorithm employing mesh movement and local remeshing. Int J Numer Methods Fluids 2003;43:517–36.
题名中译:采用网格运动与局部重新划分的多重网格加速时间精确无黏可压缩流动求解算法。
[21] Steger JL. Implicit finite difference simulation of flows about arbitrary geometries. AIAA J 1978;17:679–86.
题名中译:任意几何绕流的隐式有限差分模拟。
[22] Pulliam TH, Steger JL. Implicit finite difference simulations of 3-D compressible flows. AIAA J 1980;18:159–67.
题名中译:三维可压缩流动的隐式有限差分模拟。
[23] Patankar SV, Spalding DB. A calculation procedure for heat, mass and momentum transfer in three-dimensional parabolic flows. Int J Heat Mass Transfer 1972;15:1787–806.
题名中译:三维抛物型流动中热量、质量与动量传递的计算方法。
[24] Pulliam TH, Steger JL. Recent improvements in efficiency, accuracy, and convergence for implicit approximate factorization algorithms. AIAA Paper 85-0360; 1985.
题名中译:隐式近似因子化算法在效率、精度与收敛方面的近期改进。
[25] Warming RF, Beam R, Hyett BJ. Diagonalization and simultaneous symmetrization of the gas-dynamic matrices. Math Comput 1975;29:1037.
题名中译:气体动力学矩阵的对角化与同时对称化。
[26] Whitham GB. Linear and nonlinear waves. New York: Wiley; 1974.
题名中译:线性与非线性波。
[27] Saad Y, Schulz MH. GMRES: a generalized minimum residual algorithm for solving nonsymmetric linear systems. SIAM J Sci Stat Comput 1986;7:856–69.
题名中译:GMRES:求解非对称线性方程组的广义最小残差算法。