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VERIFICATION OF AD JOINT-WEIGHTED TALLY CALCULATION CAPABILITY IN MCS

机译:MCS中的AD加权加权总计算能力验证

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A Monte Carlo method developed by B. C. Kiedrowski, performs adjoint-weighted tallies in continuous energy k-eigenvalue calculations. Each tally contribution, T_p, is weighted by estimating the iterated fission probability, R_p, which is proportional to the adjoint function having the progenitor index, p, in the asymptotic generation at the phase space, r. There is no need for any additional random walk, which means there is only small amount of increase in the computation time. The adjoint weighted tallies are used to calculate adjoint-weighted flux and point reactor kinetics parameters, such as the effective delayed neutron fraction, β_(eff), and the prompt neutron generation time, A. This Monte Carlo method tallying adjoint-weighted parameters is implemented in MCS which is an in-house Monte Carlo code that has been developed at UNIST. The multi-energy group test problems are used to verify the adjoint-weighted tally calculation capability in MCS, and the results are compared with the result from the Monte Carlo N-Particle (MCNP). The continuous energy test problems are also used to verify the adjoint-weighted tally calculation capability, and the results are compared with the results from the McCARD. The comparison shows good agreement between MCS and the results from the other codes.
机译:B. C. Kiedrowski开发的Monte Carlo方法在连续能量k特征值计算中执行伴随加权的计数。通过估算迭代裂变概率R_p对每个计数贡献T_p加权,R_p与在相空间r处的渐近生成中具有祖先索引p的伴随函数成比例。不需要任何额外的随机游动,这意味着计算时间仅增加了少量。伴随加权的计数用于计算伴随加权的通量和点反应堆动力学参数,例如有效的延迟中子分数β_(eff)和中子迅速产生时间A。这种计算伴随加权的参数的蒙特卡洛方法是在MCS中实现,MCS是UNIST内部开发的内部蒙特卡洛代码。使用多能量组测试问题来验证MCS中伴随加权计数计算的能力,并将结果与​​蒙特卡罗N粒子(MCNP)的结果进行比较。连续能量测试问题还用于验证伴随加权理货的计算能力,并将结果与​​McCARD的结果进行比较。比较表明,MCS与其他代码的结果之间具有良好的一致性。

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