2007
DOI: 10.1615/intjmultcompeng.v5.i1.60
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A Virtual Test Facility for Simulating Detonation-and Shock-Induced Deformation and Fracture of Thin Flexible Shells

Abstract: The coupling of a dynamically adaptive Eulerian Cartesian detonation solver with hierarchical time step refinement to a Lagrangian thin-shell finite element solver with fracture and fragmentation capabilities is presented. The approach uses a level set function to implicitly represent arbitrarily evolving solid structures on the Cartesian mesh. The auxiliary algorithm used to efficiently transform the shell solver mesh on-the-fly into a distance function is sketched briefly. We detail the derivation of the emp… Show more

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Cited by 26 publications
(13 citation statements)
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“…Numerical approach As in Laurence & Deiterding (2011), we employ the Cartesian fluid solver framework AMROC (Deiterding 2005b;Deiterding et al 2005Deiterding et al , 2007Deiterding 2009Deiterding , 2011aZiegler et al 2011) to simulate numerically the fluid-structure interaction of the free-flying spherical bodies. The equations solved to model the inviscid compressible fluid are the Euler equations in conservation-law form…”
Section: Computational Modellingmentioning
confidence: 99%
“…Numerical approach As in Laurence & Deiterding (2011), we employ the Cartesian fluid solver framework AMROC (Deiterding 2005b;Deiterding et al 2005Deiterding et al , 2007Deiterding 2009Deiterding , 2011aZiegler et al 2011) to simulate numerically the fluid-structure interaction of the free-flying spherical bodies. The equations solved to model the inviscid compressible fluid are the Euler equations in conservation-law form…”
Section: Computational Modellingmentioning
confidence: 99%
“…In order to obtain deeper insight into the experiments, the Cartesian shock-capturing solver system AMROC V2.0 [25] within the freely available Virtual Test Facility software [26] was adopted. A variety of discretizations are implemented in AMROC, and in this study we have utilized a WENO method with third-order accuracy in space and time.…”
Section: Methodsmentioning
confidence: 99%
“…A detailed description of the value construction for Eq. (1) can be found in [6]. As the numerical approximation of detonation waves requires a high temporal and spatial resolution particular near the detonation front, we have incorporated the finite volume scheme into the adaptive mesh refinement (AMR) method after Berger and Collela [7] that uses a hierarchy of successively refined sub-grids together with recursive time step refinement.…”
Section: Numerical Solution Methodsmentioning
confidence: 99%
“…The AMR method has been implemented generically in a parallel, dimension-independent framework in C++. See [6] for details.…”
Section: Numerical Solution Methodsmentioning
confidence: 99%