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Decision Making in Real Estate Developments Based on Building Information Modeling - BIM

机译:基于建筑信息建模的房地产开发决策 - BIM

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In this paper, we compare the solutions for the Navier-Stokes equations with moderate and very high Reynolds numbers obtained using a Fixed Point Iterative Method with those obtained using COMSOL Multiphysics. Despite the advantages of COMSOL, we want to show that our results, using a Fixed Point Iterative method agree as much as possible, with those obtained with COMSOL. Results for viscous incompressible flows in 2D are presented, using the Stream Function-vorticity formulation of the Navier-Stokes equations. The Fixed point Iterative Method uses Finite Differences and a uniform mesh; COMSOL uses the Finite Element Method and the formulation in primitive variables and the mesh is refined in some places; streamline and crosswind diffusion are also used. Results are reported, in the case of the lid-driven cavity problem for Reynolds numbers in the range of 5000 ≤ Re ≤ 100000. As the Reynolds number increases, the time and the step mesh have to be refined, both for time and space in order to capture the fast dynamics of the flow and numerically, because of stability reasons. The advantages of our code are it is "transparent" and easily modifiable, so, it can be used for solving other problems. We are looking forward to parallelize it.
机译:在本文中,我们将Navier-Stokes方程的解决方案与使用固定点迭代方法获得的中等和非常高的雷诺数的方法进行比较,其中使用COMSOL Multiphysics获得的那些。尽管COMSOL的优势,我们希望表明我们的结果,使用固定点迭代方法尽可能地达成一致,其中用COMSOL获得。使用Navier-Stokes方程的流功能 - 涡度配方,提出了2D中粘性不可压缩流量的结果。固定点迭代方法使用有限差异和均匀的网格; COMSOL使用有限元方法,并在原始变量中的配方,在某些地方精制网格;还使用流线和交叉扩散。报道了结果,在5000≤Re≤100000范围内的雷诺数的盖子数的情况下。随着雷诺数的增加,必须改进时间和步骤网,用于时间和空间为了稳定的原因,为了捕获流动的快速动态和数值。我们的代码的优点是“透明”,易于修改,因此,它可用于解决其他问题。我们期待着并行化它。

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