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- W4282596473 abstract "A high-order accurate finite volume method on Cartesian meshes has been developed to solve viscous incompressible flows using the general pressure equation (GPE). The GPE is a pressure evolution equation that replaces the divergence-free constraint equation when computing incompressible flows. The high-order spatial accuracy of the current method is deduced from the high-order flow reconstruction model using the conserved volume integrals, and the high-order accurate computations of the flux integrals. The Roe’s flux difference scheme was adapted to compute the inviscid fluxes. The grid convergence tests using the solution of Taylor-Green decaying vortices showed that the current method is spatially fifth order accurate for both velocity and pressure. The problem of doubly periodic shear layers and the lid-driven cavity flow were computed to demonstrate the capability of the current method in transient and steady state computations." @default.
- W4282596473 created "2022-06-14" @default.
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- W4282596473 date "2022-06-13" @default.
- W4282596473 modified "2023-10-14" @default.
- W4282596473 title "A high-order finite volume method solving viscous incompressible flows using general pressure equation" @default.
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- W4282596473 doi "https://doi.org/10.1080/10407790.2022.2079836" @default.
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