Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method
Based on the Monte Carlo homogenization theory and the finite volume method, a three-dimensional diffusion spatiotemporal dynamics model suitable for the analysis of instantaneous critical accidents was established. The three-dimensional diffusion spatiotemporal dynamics model was coupled with the u...
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| Format: | Article |
| Language: | English |
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Editorial Board of Atomic Energy Science and Technology
2022-01-01
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| Series: | Yuanzineng kexue jishu |
| Online Access: | https://www.aest.org.cn/CN/10.7538/yzk.2021.youxian.0379 |
| _version_ | 1811305069092536320 |
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| author | SUN Xu;ZHOU Qi;YU Huiying;ZHU Qingfu;XIA Zhaodong;NING Tong;MA Xiaodi |
| author_facet | SUN Xu;ZHOU Qi;YU Huiying;ZHU Qingfu;XIA Zhaodong;NING Tong;MA Xiaodi |
| author_sort | SUN Xu;ZHOU Qi;YU Huiying;ZHU Qingfu;XIA Zhaodong;NING Tong;MA Xiaodi |
| collection | DOAJ |
| description | Based on the Monte Carlo homogenization theory and the finite volume method, a three-dimensional diffusion spatiotemporal dynamics model suitable for the analysis of instantaneous critical accidents was established. The three-dimensional diffusion spatiotemporal dynamics model was coupled with the unsteady state heat transfer model and the radiation cracking bubble model, and the calculation program GETAC-S was upgraded, so that GETAC-S had the ability to analyze the transient state of the solution system under any geometric and material conditions. GETAC-S was verified by the experimental data of TRACY, which was an international transient device, and the results are in good agreement. GETAC-S was used to invert the process of JCO criticality accident in Japan, and the results show that the GETAC-S has the ability to evaluate and retrieve the consequences of critical accidents in complex solution system, which provide theoretical support for the prevention, evaluation and shielding of nuclear critical accidents. |
| first_indexed | 2024-04-13T08:19:50Z |
| format | Article |
| id | doaj.art-19ad940b2b674fc9b852be4ae011638a |
| institution | Directory Open Access Journal |
| issn | 1000-6931 |
| language | English |
| last_indexed | 2024-04-13T08:19:50Z |
| publishDate | 2022-01-01 |
| publisher | Editorial Board of Atomic Energy Science and Technology |
| record_format | Article |
| series | Yuanzineng kexue jishu |
| spelling | doaj.art-19ad940b2b674fc9b852be4ae011638a2022-12-22T02:54:41ZengEditorial Board of Atomic Energy Science and TechnologyYuanzineng kexue jishu1000-69312022-01-01561146152Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume MethodSUN Xu;ZHOU Qi;YU Huiying;ZHU Qingfu;XIA Zhaodong;NING Tong;MA Xiaodi 0Division of Reactor Engineering Technology Research, China Institute of Atomic Energy, Beijing 102413, China;State Power Investment Corporation Research Institute, Beijing 102209, ChinaBased on the Monte Carlo homogenization theory and the finite volume method, a three-dimensional diffusion spatiotemporal dynamics model suitable for the analysis of instantaneous critical accidents was established. The three-dimensional diffusion spatiotemporal dynamics model was coupled with the unsteady state heat transfer model and the radiation cracking bubble model, and the calculation program GETAC-S was upgraded, so that GETAC-S had the ability to analyze the transient state of the solution system under any geometric and material conditions. GETAC-S was verified by the experimental data of TRACY, which was an international transient device, and the results are in good agreement. GETAC-S was used to invert the process of JCO criticality accident in Japan, and the results show that the GETAC-S has the ability to evaluate and retrieve the consequences of critical accidents in complex solution system, which provide theoretical support for the prevention, evaluation and shielding of nuclear critical accidents.https://www.aest.org.cn/CN/10.7538/yzk.2021.youxian.0379 |
| spellingShingle | SUN Xu;ZHOU Qi;YU Huiying;ZHU Qingfu;XIA Zhaodong;NING Tong;MA Xiaodi Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method Yuanzineng kexue jishu |
| title | Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method |
| title_full | Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method |
| title_fullStr | Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method |
| title_full_unstemmed | Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method |
| title_short | Critical Accident Analysis Method of Solution System Based on Monte Carlo Homogenization Theory and Finite Volume Method |
| title_sort | critical accident analysis method of solution system based on monte carlo homogenization theory and finite volume method |
| url | https://www.aest.org.cn/CN/10.7538/yzk.2021.youxian.0379 |
| work_keys_str_mv | AT sunxuzhouqiyuhuiyingzhuqingfuxiazhaodongningtongmaxiaodi criticalaccidentanalysismethodofsolutionsystembasedonmontecarlohomogenizationtheoryandfinitevolumemethod |