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Jacobian-free Newton Krylov discontinuous Galerkin method and physics-based preconditioning for nuclear reactor simulations

机译:用于核反应堆模拟的无雅可比无牛顿Krylov不连续Galerkin方法和基于物理学的预处理

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We present a high-order-accurate spatiotemporal discretization of an all-speed flow solver using Jacobian-free Newton Krylov framework. One of the key developments in this work is the physics-based preconditioner for the all-speed flow, which makes use of traditional semi-implicit schemes. We use the fully conservative formulation of the Navier-Stokes equations, but precondition these equations in the primitive variable form, which allows for a straightforward separation of physical phenomena. Numerical examples demonstrate that the developed preconditioner effectively reduces the number of the Krylov iterations, and the efficiency is independent of the Mach number and mesh sizes under fixed CFL conditions.
机译:我们提出了使用无雅可比牛顿Krylov框架的全速流求解器的高阶精确时空离散化。这项工作的主要进展之一是全物理流的基于物理的预处理器,它利用了传统的半隐式方案。我们使用Navier-Stokes方程的完全保守公式,但以原始变量形式对这些方程进行预处理,从而可以直接分离物理现象。数值算例表明,所开发的预处理器有效地减少了Krylov迭代次数,并且效率与固定CFL条件下的马赫数和网格大小无关。

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