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Applicability of adiabatic approximation on neutron noise analysis in molten salt reactor

机译:绝热近似在熔盐反应堆中子噪声分析中的适用性

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In this paper, the applicability of the adiabatic approximation on the neutron noise analysis in the molten salt reactor (MSR) is investigated. The neutronic model considering the fuel recirculation is established based on one-group neutron diffusion theory. In linear perturbation theory, the fluctuation equations are derived due to the smallness of the perturbation. Following the standard procedure, the kinetic equations for the fluctuations of amplitude factors, which are dependent on the unknown fluctuations of shape functions, are obtained. If the fluctuations of shape functions are neglected, the solutions of both the total neutron noise and its point kinetic term are inaccurate. In order to estimate the effects of the fluctuations of shape functions and the interference between the point kinetic and space-dependent terms, the adiabatic approximation is applied. The solutions are compared to the exact ones and those obtained in the point kinetic approximation to figure out the applicability of the adiabatic approximation. The results show that the adiabatic approximation is accurate enough for low velocities. With higher velocities, the solutions obtained in both the point kinetic and adiabatic approximations gradually deviate from the exact ones, whereas the adiabatic approximation can still provide good estimation of the frequency- and space-dependent behavior of neutron noise in the plateau region. In particular, the spatial oscillation of the amplitude of neutron noise can be well reconstructed. Moreover, the characteristic peak, which is related to the inverse of fuel recirculation, is absent in the point kinetic approximation but can be observed in the adiabatic approximation. Therefore, the adiabatic approximation can be regarded as an effective tool for reconstructing and interpreting the neutron noise in MSR. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文研究了绝热近似在熔融盐反应堆(MSR)中子噪声分析中的适用性。基于一组中子扩散理论建立了考虑燃料再循环的中子模型。在线性摄动理论中,由于摄动的微小性,推导了波动方程。按照标准程序,获得振幅因子波动的动力学方程,该方程取决于形状函数的未知波动。如果忽略形状函数的波动,则总中子噪声及其点动力学项的解都是不准确的。为了估计形状函数波动以及点动力学和空间相关项之间的干扰的影响,采用了绝热近似。将这些解与精确解和点动力学近似中获得的解进行比较,以得出绝热近似的适用性。结果表明,绝热逼近对于低速足够准确。随着速度的提高,点动力学和绝热近似中获得的解逐渐偏离精确解,而绝热近似仍可以很好地估计高原区域中子噪声的频率和空间相关行为。特别地,可以很好地重建中子噪声幅度的空间振荡。此外,在点动力学近似中不存在与燃料再循环的逆相关的特征峰,但是在绝热近似中可以观察到。因此,绝热近似可以被认为是重构和解释MSR中子噪声的有效工具。 (C)2016 Elsevier Ltd.保留所有权利。

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