Research on the source-detector variance reduction method based on the AIS adjoint Monte Carlo method

•A coupling variance reduction method based on the AIS adjoint Monte Carlo method is proposed and implemented. Avoid the coupling problem of determinism and Monte Carlo method in the traditional CADIS method.•A simple example is used to verify the correctness of the coupling variance reduction metho...

Ausführliche Beschreibung

Gespeichert in:
Bibliographische Detailangaben
Veröffentlicht in:Annals of nuclear energy 2023-10, Vol.191, p.109916, Article 109916
Hauptverfasser: Hao, Yisheng, Qiu, Rui, Wu, Zhen, Gao, Shenshen, Zhang, Hui, Li, Junli
Format: Artikel
Sprache:eng
Schlagworte:
Online-Zugang:Volltext
Tags: Tag hinzufügen
Keine Tags, Fügen Sie den ersten Tag hinzu!
Beschreibung
Zusammenfassung:•A coupling variance reduction method based on the AIS adjoint Monte Carlo method is proposed and implemented. Avoid the coupling problem of determinism and Monte Carlo method in the traditional CADIS method.•A simple example is used to verify the correctness of the coupling variance reduction method of AIS with Monte Carlo.•A commercial reactor shielding example is calculated and compared with the traditional variance reduction method. The maximum statistical error is less than 5%, and the relative deviation from the measured value is within 20%. The coupled variance reduction method based on adjoint calculation has a good variance reduction effect when solving the source-detector problem. This paper incorporates the Automatic Importance Sampling (AIS) method into the adjoint Monte Carlo method and then proposes a coupled variance reduction method based on the AIS adjoint Monte Carlo method. The result shows that the total flux deviation between the AIS adjoint Monte Carlo method and the original adjoint method is 0.13%, indicating good agreement and verifying the accuracy of the AIS adjoint method. In this paper, the AIS adjoint Monte Carlo method is applied to the calculation of a commercial reactor shielding example, and four sets of source bias and weight window parameters of the AIS adjoint calculation are used as calculation examples. The maximum statistical error is less than 5.00%, and the relative deviation from the measured value is within 20.00%. Generally, the calculation efficiency of AIS-CADIS is slightly better than that of CADIS.
ISSN:0306-4549
1873-2100
DOI:10.1016/j.anucene.2023.109916