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STABILITY AND NEAR-OPTIMAL UNDERRELAXATION OF COUPLED REACTOR PHYSICS CALCULATIONS

机译:耦合反应器物理计算的稳定性和近乎最优解

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Coupling reactor physics neutronics with thermal and hydraulic calculations provides the ability to model important feedback effects. It has been demonstrated, however, that using conventional operator-splitting, fixed-point iterations to solve such systems can lead to numerical instability when feedback effects are sufficiently strong. Such systems are analyzed in this work and a simple, closed form estimate of the spectral radius is obtained that requires no a priori information from the equilibrium (converged) solution. The principal benefit in estimating the spectral radius is that the iteration can be underrelaxed to convergence in a near optimal fashion.
机译:将反应堆物理中子与热力和水力计算耦合起来,就可以对重要的反馈效应进行建模。然而,已经证明,当反馈效应足够强时,使用常规的算子分解,定点迭代来求解此类系统会导致数值不稳定。在这项工作中分析了这样的系统,并且获得了光谱半径的简单,封闭形式的估计,该估计不需要来自平衡(收敛)解的先验信息。估计频谱半径的主要好处是,迭代可以以近乎最佳的方式被放松到收敛。

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