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Error analysis of finite element solutions of convection problems and its application to the density-dependent Stokes problems (Computation mechanics and domain decomposition methods)

机译：对流问题有限元解的误差分析及其在与密度有关的斯托克斯问题中的应用（计算力学和域分解方法）

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作者
Kaizu Satoshi;
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年度 2000
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原文格式 PDF
正文语种 en
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1. A new non-overlapping domain decomposition method for stabilized finite element methods applied to the non-stationary Navier-Stokes equations [J] . Lube G., Muller H., Muller L. Numerical linear algebra with applications . 2000,第6期

机译：应用于非平稳Navier-Stokes方程的稳定有限元方法的一种新的非重叠域分解方法
2. Domain decomposition for least-squares finite element methods for the Stokes equations [J] . Ye X. Applied mathematics and computation . 1998,第1期

机译：Stokes方程的最小二乘有限元方法的域分解
3. Regularity constants of the Stokes problem. Application to finite-element methods on curved domains [J] . Ayuso B, Garcia-Archilla B Mathematical models and methods in applied sciences . 2005,第3期

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4. Parallel Application of a Novel Domain Decomposition Preconditioner for the Stable Finite Element Solution of Three-Dimensional Convection-Dominated PDEs [C] . Peter K. Jimack, Sarfraz A. Nadeem European Conference on Parallel Computing . 2001

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5. Domain Decomposition Based Hybrid Methods of finite element and finite difference and applications in biomolecule simulations [D] . Ying, Jinyong. 2016

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6. Error estimates of finite element methods for fractional stochastic Navier–Stokes equations [O] . Xiaocui Li, Xiaoyuan Yang -1

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7. A domain-decomposition finite-element scheme for flow problems : Choice of elements (Computation mechanics and domain decomposition methods) [O] . 藤間昌一 2000

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8. Application of Numerical Solutions to Non-Linear Problems of Fluid Mechanics Obtained by the Method of Least Squares and the Finite Element Method to Unsteady Navier-Stokes Equations [R] . Mantel, B., Periaux, J., Perrier, P. 1979

机译：最小二乘法和有限元法求解流体力学非线性问题的数值解在非定常Navier-stokes方程中的应用

Error analysis of finite element solutions of convection problems and its application to the density-dependent Stokes problems (Computation mechanics and domain decomposition methods)

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