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Approximate Solution of the Point Reactor Kinetic Equations of Average One-Group of Delayed Neutrons for Step Reactivity Insertion

机译:一步反应插入的平均一组延迟中子的点反应堆动力学方程的近似解

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The understanding of the time-dependent behaviour of the neutron population in a nuclear reactor in response to either a planned or unplanned change in the reactor conditions is of great importance to the safe and reliable operation of the reactor. In this study two analytical methods have been presented to solve the point kinetic equations of average one-group of delayed neutrons. These methods which are both approximate solution of the point reactor kinetic equations are compared with a numerical solution using the Euler's first order method. To obtain accurate solution for the Euler method, a relatively small time step was chosen for the numerical solution. These methods are applied to different types of reactivity to check the validity of the analytical method by comparing the analytical results with the numerical results. From the results, it is observed that the analytical solution agrees well with the numerical solution.
机译:对于反应堆条件的计划内或计划外变化,了解核反应堆中中子群随时间变化的行为,对于反应堆的安全可靠运行至关重要。在这项研究中,提出了两种分析方法来求解平均一组中子的点动力学方程。将这些都是点反应器动力学方程的近似解的方法与使用欧拉一阶方法的数值解进行了比较。为了获得欧拉方法的精确解,为数值解选择了一个相对较小的时间步长。通过将分析结果与数值结果进行比较,将这些方法应用于不同类型的反应性,以检查分析方法的有效性。从结果可以看出,解析解与数值解非常吻合。

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