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In this work, we describe a new, general, and efficient method for unstructured point cloud labeling.
The numerical approximation is based on finite-volume method for unstructured grids.
This paper combines a 3D implementation of the SIMP method for unstructured tetrahedral meshes with an original mesh adaptation strategy.
This paper presents the development of a 2D solver for inviscid and viscous compressible flows using the spectral difference (SD) method for unstructured grids with mixed elements.
To overcome the defect, we adopted edge finite-element method for unstructured grid with Backward Euler method to conduct 3D airborne electromagnetic forward modeling directly in time-domain.
We present and test a gradient augmented level set method for unstructured grids, which has been designed to allow for easy integration in parallel flow solvers.
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From this point of view, the development of higher-order methods for unstructured grids is desirable.
Residual distributions (RD) schemes are a class of high-resolution finite volume methods for unstructured grids.
The method is much simpler than the discontinuous Galerkin and spectral volume methods for unstructured grids.
High-order methods for unstructured grids and GPU accelerators have been proposed as an enabling technology for unsteady scale-resolving simulations of flow over complex geometries.
High-order numerical methods for unstructured grids combine the superior accuracy of high-order spectral or finite difference methods with the geometric flexibility of low-order finite volume or finite element schemes.
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