This article studies three aspects of the recently
proposed algebraic variational multiscale-multigrid method
for large-eddy simulation of turbulent flow. First, the method
is integrated into a second-order-accurate generalized-α
time-stepping scheme. Second, a Fourier analysis of a simplified
model problem is performed to assess the impact of
scale separation on the overall performance of the method.
The analysis reveals that scale separation implemented by
projective operators provides modeling effects very close to
an ideal small-scale subgrid viscosity, that is, it preserves low
frequencies, in contrast to non-projective scale separations.
Third, the algebraic variational multiscale-multigrid method
is applied to turbulent flowpast a square-section cylinder.The
computational results obtained with themethod reveal, on the
one hand, the good accuracy achievable for this challenging
test case already at a rather coarse discretization and, on the
other hand, the superior computing efficiency, e.g., compared
to a traditional dynamic Smagorinsky modeling approach.
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This article studies three aspects of the recently
proposed algebraic variational multiscale-multigrid method
for large-eddy simulation of turbulent flow. First, the method
is integrated into a second-order-accurate generalized-α
time-stepping scheme. Second, a Fourier analysis of a simplified
model problem is performed to assess the impact of
scale separation on the overall performance of the method.
The analysis reveals that scale separation implemented by
projective operators provides...
»