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Parallelization of Linear Iterative Methods for Solving the 3-D Pressure Poisson Equation Using Various Programming Languages

机译：使用各种编程语言来求解3-D压力泊松方程的线性迭代方法的并行化

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Tang Tingting; Liu Weiyun; McDonough J.M.;
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1. Weak asymptotic methods for 3-D self-gravitating pressureless fluids. Application to the creation and evolution of solar systems from the fully nonlinear Euler-Poisson equations [J] . Colombeau M. Journal of Mathematical Physics . 2015,第6期

机译：3-D自重力无压流体的弱渐近方法。完全非线性Euler-Poisson方程在太阳系创建和演化中的应用
2. PARALLEL DYNAMIC ITERATION METHODS FOR SOLVING NONLINEAR TIME-PERIODIC DIFFERENTIAL-ALGEBRAIC EQUATIONS [J] . Yao-lin Jiang Journal of Computational Mathematics . 2003,第3期

机译：求解非线性时间周期微分-代数方程组的并行动态迭代方法
3. A parallel iterative method for solving periodical block-tridiagonal linear equations [J] . Xiao MY, Lu QY Applied mathematics and computation . 2007,第2期

机译：求解周期块-对角线线性方程组的并行迭代方法
4. Parallelization of linear iterative methods for solving the 3-D pressure Poisson equation using various programming languages [C] . Tingting Tang, Weiyun Liu, J. M. McDonough International Conference on Parallel Computational Fluid Dynamics . 2014

机译：用各种编程语言解决三维压力泊松方程的线性迭代方法的并行化
5. Parallel Algebraic Multigrid for the Pressure Poisson Equation in a finite element Navier-Stokes solver. [D] . Sun, Chun. 2008

机译：有限元Navier-Stokes求解器中压力Poisson方程的并行代数多重网格。
6. On Generalization Based on Bi et al. Iterative Methods with Eighth-Order Convergence for Solving Nonlinear Equations [O] . Taher Lotfi, Alicia Cordero, Juan R. Torregrosa, -1

机译：基于Bi等人的概论。八阶收敛迭代法求解非线性方程
7. Weak asymptotic methods for 3-D self-gravitating pressureless fluids. Application to the creation and evolution of solar systems from the fully nonlinear Euler-Poisson equations [O] . colombeau, M. 2014

机译：三维自重无压流体的弱渐近方法。从充分应用到太阳系的创造和发展非线性Euler-poisson方程
8. Parallel iterative method for solving 3-D elliptic partial differential equations. [R] . Greenbaum, A., Reiter, E., Rodrigue, G. 1989

机译：求解三维椭圆偏微分方程的并行迭代法。

Parallelization of Linear Iterative Methods for Solving the 3-D Pressure Poisson Equation Using Various Programming Languages

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