发明名称 Computational fluid dynamics modeling of a bounded domain
摘要 A method for hybrid computational fluid dynamics (CFD) approach for modeling a bounded domain, such as a data center, is disclosed. The CFD modeling approach divides the bounded domain into one or more viscous regions and one or more inviscid regions, and then performs a viscous domain solve for the viscous region(s) using a computational fluid dynamics model with turbulence equations (i.e., a turbulence model), and performs inviscid domain solve for the inviscid region(s) using a set of inviscid equations (or potential flow equations). After solving for the different regions, results of the viscous domain solve and the inviscid domain solve are provided as a model of the bounded domain.
申请公布号 US8756040(B2) 申请公布日期 2014.06.17
申请号 US201213451700 申请日期 2012.04.20
申请人 International Business Machines Corporation 发明人 Cruz Ethan E.
分类号 G06F17/50;G06F7/60;G06G7/48;G06G7/50;G06F13/10;G06F11/26 主分类号 G06F17/50
代理机构 Heslin Rothenberg Farley & Mesiti P.C. 代理人 Jung, Esq. Dennis;Radigan, Esq. Kevin P.;Heslin Rothenberg Farley & Mesiti P.C.
主权项 1. A method comprising: performing computational fluid dynamics modeling of a bounded domain, the bounded domain comprising a data center, the performing comprising: processing the bounded domain to automatically locate and separate within the bounded domain at least one viscous region and at least one inviscid region of the bounded domain using a turbulence characteristic threshold criterion to divide the bounded domain into the at least one viscous region and the at least one inviscid region;separately evaluating the at least one viscous region and the at least one inviscid region by: performing viscous domain solve for the at least one viscous region within the bounded domain using at least one turbulence model;performing inviscid domain solve for the at least one inviscid region within the bounded domain using a set of inviscid equations; andproviding results of the viscous domain solve and the inviscid domain solve as an internal model of the bounded domain.
地址 Armonk NY US