Abstract
The challenges encountered in computational analysis of wind turbines and turbomachinery include turbulent rotational flows, complex geometries, moving boundaries and interfaces, such as the rotor motion, and the fluid-structure interaction (FSI), such as the FSI between the wind turbine blade and the air. The Arbitrary Lagrangian-Eulerian (ALE) and Space-Time (ST) Variational Multiscale (VMS) methods and isogeometric discretization have been effective in addressing these challenges. The ALE-VMS and ST-VMS serve as core computational methods. They are supplemented with special methods like the Slip Interface (SI) method and ST Isogeometric Analysis with NURBS basis functions in time. We describe the core and special methods and present, as examples of challenging computations performed, computational analysis of horizontal and vertical-axis wind turbines and flow-driven This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted use, distribution, and reproduction in any medium provided the original work is properly cited.
Highlights
Complexity level and reliability of computational analysis of wind turbines and turbomachinery dene the practical value of the computations
We will provide an overview of the core and special methods and present examples of challenging computations performed with these methods, including computational analysis of horizontal- and vertical-axis wind turbines (HAWTs and VAWTs) and ow-driven string dynamics in pumps
We have described how the challenges encountered in computational analysis of wind turbines c 2020 Journal of Advanced Engineering and Computation (JAEC)
Summary
Complexity level and reliability of computational analysis of wind turbines and turbomachinery dene the practical value of the computations. The Arbitrary LagrangianEulerian (ALE) and SpaceTime (ST) Variational Multiscale (VMS) methods and isogeometric discretization are enabling in wind turbine and turbomachinery computational analysis a complexity level that reects the actual conditions, with reliable results (see, for example, [14]). The special methods used in combination with the ALE-VMS include weak enforcement of no-slip boundary conditions [1315] and sliding interfaces [16,17] (the acronym SI will indicate that). We will provide an overview of the core and special methods and present examples of challenging computations performed with these methods, including computational analysis of horizontal- and vertical-axis wind turbines (HAWTs and VAWTs) and ow-driven string dynamics in pumps. A divergence-free velocity eld u0(x) is specied as the initial condition
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