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- W22752525 abstract "A fundamental aspect of CFD for incompressible fluids and magnetofluids is the algorithmic complexity which characterizes both conventional direct simulation methods and kinetic approaches based on microscopic or phenomenological models based on asymptotic kinetic theories. A possible solution to this problem, can be provided by so‐called inverse kinetic theories suitably constructed in such a way to avoid the computational complexity of previous numerical approaches, in particular due to the Poisson equation for the fluid pressure, which typically (for example, for so‐called fractional step due to Kim and Moin), involves an algorithmic complexity of order N2, being N the grid number characterizing the numerical solution. This may explain why, in massive parallel DNS simulations of turbulent flows, the maximum grid number remains substantially limited. Goal of the present Note is propose a solution to this problem, pointing out a new inverse kinetic theory which does not require the solution of Poisson equation and avoids the N2‐complexity." @default.
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- W22752525 date "2005-01-01" @default.
- W22752525 modified "2023-09-25" @default.
- W22752525 title "Continuous inverse kinetic theory for incompressible fluids" @default.
- W22752525 doi "https://doi.org/10.1063/1.1941522" @default.
- W22752525 hasPublicationYear "2005" @default.
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