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UIUC submits MMR construction permit application
The University of Illinois–Urbana-Champaign, in partnership with Nano Nuclear Energy, has submitted a construction permit application to the Nuclear Regulatory Commission for construction of a Kronos micro modular reactor (MMR). This is the first major step in the two-part 10 CFR Part 50 licensing process for the research and test reactor and is the culmination of years of technical refinement and regulatory alignment.
The team chose to engage with the NRC in a preapplication readiness assessment, providing the agency with draft versions of the majority of the CPA’s technical content for feedback, which is expected to ensure a high-quality application.
Chan Eok Park, Jong Ho Choi, Gyu Cheon Lee, Sang Yong Lee
Nuclear Technology | Volume 205 | Number 1 | January-February 2019 | Pages 77-93
Technical Paper | doi.org/10.1080/00295450.2018.1501990
Articles are hosted by Taylor and Francis Online.
The system thermal-hydraulic code SPACE adopts a multidimensional two-fluid, three-field model to simulate two-phase-flow phenomena encountered during various anticipated transients and postulated accidents of pressurized water reactors. The applicable mesh systems include structured/staggered and unstructured/collocated ones. The staggered mesh system is based on the orthogonal hexahedral shape of cells and their surrounding faces, but it is generalized to describe not only multidimensional Cartesian meshes but also cylindrical meshes and one-dimensional pipe flow networks. The unstructured/collocated mesh system is used to represent more complex geometry using hexahedron, tetrahedron, pyramid, or prism shapes of cells. The structured/staggered mesh system hydraulic solver and the unstructured/collocated mesh system hydraulic solver are merged into a unified version of SPACE so that those hydraulic solvers can analyze simultaneously a complicated system comprising several structured and unstructured mesh blocks. In this paper, the governing equations, mesh systems, and numerical formulations for SPACE are introduced, and the application results are presented for several conceptual problems including the connection of heterogeneous mesh blocks.