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Multiphysics reactor-core simulations using the improved quasi-static method

机译:使用改进的准静态方法进行多物理场反应堆堆芯仿真

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The improved quasi-static method (IQS) is a rigorous space time multiscale approach whereby the neutron flux is represented by a time-dependent amplitude and a time-, space-, and energy-dependent shape. The objective of the IQS factorization is to evaluate amplitude and shape on different time scales in order to reduce the computational burden associated with solving the multi-dimensional flux equations, while maintaining solution accuracy. The IQS decomposition leads to a nonlinear system of equations that requires iteration of shape and amplitude. IQS iteration techniques involve fixed-point (Picard) iteration with various convergence criteria and shape resealing. Nonlinear convergence of each of these techniques is investigated. Verification of IQS with analysis of time step convergence is also investigated in order to examine the method's effectiveness with high-order schemes. The time derivative of the shape function is discretized through fourth order using implicit-Euler, Crank-Nicolson, and backward difference formulae (BDF). (C) 2018 Elsevier Ltd. All rights reserved.
机译:改进的准静态方法(IQS)是一种严格的时空多尺度方法,其中中子通量由与时间有关的幅度以及与时间,空间和能量有关的形状表示。 IQS分解的目的是评估不同时间尺度上的幅度和形状,以减少与求解多维通量方程有关的计算负担,同时保持求解精度。 IQS分解导致一个非线性方程组,需要对形状和振幅进行迭代。 IQS迭代技术涉及具有各种收敛标准和形状重新密封的定点(Picard)迭代。研究了每种技术的非线性收敛性。还研究了用时间步收敛分析对IQS进行验证,以检验高阶方案的有效性。形状函数的时间导数使用隐式Euler,Crank-Nicolson和后向差分公式(BDF)通过四阶离散化。 (C)2018 Elsevier Ltd.保留所有权利。

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