2003
DOI: 10.1007/978-3-540-45693-3_2
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Self-Organizing Hybrid Cartesian Grid Generation and Application to External and Internal Flow Problems

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Cited by 6 publications
(7 citation statements)
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“…In order to prevent numerical oscillations, which may occur in regions with strong gradients, the minmod limiter was used. The spatial discretization was performed with an automatic Cartesian grid generator [9].…”
Section: The Numerical Solvermentioning
confidence: 99%
“…In order to prevent numerical oscillations, which may occur in regions with strong gradients, the minmod limiter was used. The spatial discretization was performed with an automatic Cartesian grid generator [9].…”
Section: The Numerical Solvermentioning
confidence: 99%
“…With this approach, there is no need to regenerate 5 the mesh and the length of the sliding domain can be kept constant. Both sub-domains are independently meshed by means of an automatic Cartesian mesh generator [13] based on a boundary triangular mesh. The grid generator relies directly on an octree structure.…”
Section: Calculation Domainmentioning
confidence: 99%
“…The grid generator relies directly on an octree structure. The boundary cells are truncated and a merging procedure allows to avoid the convergence problem caused by small cells (see [13] for all details). Both sub-domains are connected to each other at common interfaces where a reconstruction of the cells faces is made on each side to preserve the conservative properties of the numerical scheme.…”
Section: Calculation Domainmentioning
confidence: 99%
“…The space discretization is performed by an automatic Cartesian grid generator, which takes the exact model geometry into account [15]. In order to avoid contiguous cells with a too-small volume ratio, the smooth octree structure and merging processes are also included [13].…”
Section: The Numerical Methodsmentioning
confidence: 99%
“…The smaller α, the higher the level of damage. In the case of a rigid-perfectly plastic response of the element (i.e., α < 1 and q m ≫ 1), solving the ordinary differential system (15)(16) gives the following iso-damage curves equation [10]:…”
Section: Pressure-impulse Diagrams For the Single-degree-of-freedom Mmentioning
confidence: 99%