What are the subdomains of PDRRM?
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Domain decomposition methods are used to solve fluid dynamical problems in complex geometries within parallel computational environments. These methods involve dividing the domain into subdomains, which are regions of the domain with simple shapes. The subdomain decomposition approach allows for the use of fast and accurate solvers for the equations within each subregion. In the case of external compressible flows, a zonal subdomain method can be used, where the compressible Navier-Stokes equations are coupled with the inviscid Euler equations in different subregions. The subdomains in this method are designed to ensure the consistency of the subdomain problem with the original problem by enforcing suitable transmission of information between adjacent subregions. This is achieved through the use of interface operators that handle the exchange of information between subregions.
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| Papers (4) | Insight |
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01 Jan 2009 | The paper does not explicitly mention the subdomains of PDRRM. The paper discusses the analysis of domain decomposition methods for problems on subdomains that may not be Lipschitz and characterizes the rates of convergence in terms of geometric parameters of the subregions. |
23 Citations | The provided paper does not mention anything about PDRRM or its subdomains. |
| The provided paper does not mention the specific subdomains of PDRRM. | |
22 Jul 2019 5 Citations | The paper does not mention the subdomains of PDRRM. The paper is about an analytical subdomain model for predicting the armature reaction field of dual-stator consequent-pole PM machines. |
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