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• W2015214825 abstract "A robust finite volume method for the solution of high-speed compressible flows in multi-material domains involving arbitrary equations of state and large density jumps is presented. The global domain of interest can include a moving or deformable subdomain that furthermore may undergo topological changes due to, for example, crack propagation. The key components of the proposed method include: (a) the definition of a discrete surrogate material interface, (b) the computation of a reliable approximation of the fluid state vector on each side of a discrete material interface via the construction and solution of a local, exact, two-phase Riemann problem, (c) the algebraic solution of this auxiliary problem when the equation of state allows it, and (d) the solution of this two-phase Riemann problem using sparse grid tabulations otherwise. The proposed computational method is illustrated with the three-dimensional simulation of the dynamics of an underwater explosion bubble." @default.
• W2015214825 created "2016-06-24" @default.
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• W2015214825 date "2012-08-01" @default.
• W2015214825 modified "2023-10-01" @default.
• W2015214825 title "FIVER: A finite volume method based on exact two-phase Riemann problems and sparse grids for multi-material flows with large density jumps" @default.
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• W2015214825 doi "https://doi.org/10.1016/j.jcp.2012.05.026" @default.
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