
AbstractIn this article, we study an update of the traditional subchannel approximation utilizing local reduced order bases. Through employing the symmetries and periodicity of a 7‐pin bundle, the global domain is decomposed into numerous repeating subdomains following several dividing strategies. We locally study the reduced basis generated by proper orthogonal decomposition. We analyze the similarities, assessing the truncation error and the distance between the linear subspaces spanned by the reduced bases. We focus on the first stage of building a reduced order model, the generation of the reduced subspace, which is usually not regarded in detail in our application problem. Our assessment related to flow blockage in liquid metal‐cooled nuclear reactors, a postulated high‐risk accident that results in potential fuel damage.
Technology, ddc:600, distances between subspaces, Numerical methods for partial differential equations, boundary value problems, 600, Elliptic equations and elliptic systems, 620, 510, repeating subdomains, proper orthogonal decomposition, info:eu-repo/classification/ddc/600, flow blockage, local reduced basis, Designs and configurations
Technology, ddc:600, distances between subspaces, Numerical methods for partial differential equations, boundary value problems, 600, Elliptic equations and elliptic systems, 620, 510, repeating subdomains, proper orthogonal decomposition, info:eu-repo/classification/ddc/600, flow blockage, local reduced basis, Designs and configurations
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