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A finite volume method is presented for discretizing 3D diffusion operators with variable full tensor coefficients.
A new finite volume method is presented for discretizing the two-dimensional Maxwell equations.
A new finite volume method is presented for discretizing general linear or nonlinear elliptic second-order partial-differential equations with mixed boundary conditions.
An adaptive finite volume method is presented for solving incompressible heat flow problems with an unknown melt/solid interface, mainly in solidification applications, using primitive variables on a fixed collocated grid.
Based on the previous researches of the Gas-Kinetic Unified Algorithm (GKUA) for flows from highly rarefied free-molecule transition to continuum, a new implicit scheme of cell-centered finite volume method is presented for directly solving the unified Boltzmann model equation covering various flow regimes.
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A finite-volume method is presented for the computation of compressible flows of two immiscible fluids at very different densities.
A high-order adaptive finite-volume method is presented for simulating inviscid compressible flows on time-dependent redistributed grids.
Finally, finite volume methods are presented to lay the groundwork for reviewing recent computational fluid dynamics research relating to the wave body interaction problem.
A new high-order finite-volume method is presented that preserves the skew symmetry of convection for the compressible flow equations.
The numerical model based on the finite-volume method was presented and solved using the definition of the Riemann problem for the entire physical domain and time length of simulation.
The framework for constructing a high-order, conservative spectral (finite) volume (SV) method is presented for two-dimensional scalar hyperbolic conservation laws on unstructured triangular grids.
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