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4.4 Solution methods for incompressible flows.
The pressure correction equation established is shown to be equivalent to classical methods for incompressible flows.
The paper presents the performance of these methods for incompressible particulate flow problems on a shared-memory parallel architecture.
Existing schemes of immersed boundary methods for incompressible flow violate the wall condition in the discrete equation system during time-advancement.
The objective of this paper is to analyze the pressure stability of fractional step finite element methods for incompressible flows that use a pressure Poisson equation.
A description of short-cut methods for incompressible and compressible flows with zero-pressure gradient on rough and smooth flat plates is given and then continues with a discussion of integral methods for flows with pressure gradient.
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Mathematical theory of the finite element method for incompressible flows; related computational algorithms and implementation details.
In this paper, the revised characteristics-based (CB) method for incompressible flows recently derived by Neofytou [P.
This work presents a lattice Boltzmann equation (LBE) based high order spectral difference method for incompressible flows.
Recently we introduced a space time hybridizable DG (HDG) method for incompressible flows [S.
Nguyen, R. Fedkiw, M. Kang, A boundary condition capturing method for incompressible flame discontinuities, J. Comput.
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