2009
DOI: 10.13182/nse09-2
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Real Variance Estimation Using an Intercycle Fission Source Correlation for Monte Carlo Eigenvalue Calculations

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Cited by 27 publications
(14 citation statements)
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“…McCARD provides four methods available currently to estimate the real variance of a tallied parameter: the Gelbard's batch method [17], the Ueki's method [18], the FSD's inter-cycle correlation method [19], and the history-based batch method [20]. The Gelbard's batch method estimates the real variance by splitting the whole active cycles into non-overlapping batches, averaging cycle-wise tally estimates over each batch, and estimating the sample variance from the batch-averages.…”
Section: Real Variance Estimationmentioning
confidence: 99%
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“…McCARD provides four methods available currently to estimate the real variance of a tallied parameter: the Gelbard's batch method [17], the Ueki's method [18], the FSD's inter-cycle correlation method [19], and the history-based batch method [20]. The Gelbard's batch method estimates the real variance by splitting the whole active cycles into non-overlapping batches, averaging cycle-wise tally estimates over each batch, and estimating the sample variance from the batch-averages.…”
Section: Real Variance Estimationmentioning
confidence: 99%
“…There are several studies on how to estimate the biases of the sample variances to determine the real variances of the tallied parameters. McCARD offers four different methods currently available to estimate the biases of the sample variances or the real variances; the Gelbard's batch method [17], the Ueki's method [18], the FSD's intercycle correlation method [19], and the history-based batch method [20]. · In addition to the static neutronics design parameter calculation module, McCARD has the kinetics parameter calculation module designed to calculate the adjoint-weighted kinetics parameters such as the effective delayed neutron fraction, βeff, and the prompt neutron generation time, Λ.…”
Section: Introductionmentioning
confidence: 99%
“…4,6,11,12) Each of these works has its own formalism; however, all of them arrived at the formula below: e e ðmþ1Þ ¼ A 0ẽ e ðmÞ þ" " ðmþ1Þ ;…”
Section: Noise Propagation and Autoregressive Moving Average Reprmentioning
confidence: 99%
“…Equation (5) immediately follows from the definition ofẽ e ðmÞ and" " ðmÞ . Equation (6) can be derived with no assumption. 14) Therefore, Eqs.…”
Section: Noise Propagation and Autoregressive Moving Average Reprmentioning
confidence: 99%
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