2015
DOI: 10.1016/j.jsv.2014.08.031
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Investigation of straightforward impedance eduction in the presence of shear flow

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Cited by 49 publications
(11 citation statements)
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References 33 publications
(48 reference statements)
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“…We will adopt this less stringent limit when modelling the shapes of central early-type galaxies. These lower limits on particle numbers for shape computation are of the same order as those deduced by Jing (2002) and Pereira et al (2008), the latter paper presenting a similar approach based on mock NFW haloes for the reduced inertia tensor M red µν = Np i=1 ri,µri,ν/r 2 i . Jing (2002) derive a minimum number of 160 for which ellipticity correlations are underestimated not more than 5 % with respect to high-resolution simulations 7 .…”
Section: Halo Shapes and Angular Momentasupporting
confidence: 64%
“…We will adopt this less stringent limit when modelling the shapes of central early-type galaxies. These lower limits on particle numbers for shape computation are of the same order as those deduced by Jing (2002) and Pereira et al (2008), the latter paper presenting a similar approach based on mock NFW haloes for the reduced inertia tensor M red µν = Np i=1 ri,µri,ν/r 2 i . Jing (2002) derive a minimum number of 160 for which ellipticity correlations are underestimated not more than 5 % with respect to high-resolution simulations 7 .…”
Section: Halo Shapes and Angular Momentasupporting
confidence: 64%
“…to have less than 5 % deviation of the measured axis ratios from the truth, and less than 5 degrees uncertainty in the direction of the largest eigenvector (see also Bett et al 2007). Sparsely sampled haloes tend to produce smaller axis ratios (and hence larger ellipticity on average) as well as rapidly increasing uncertainty in the halo orientation, leading to an underestimation of ellipticity correlations (Jing 2002).…”
Section: Halo Shapes and Angular Momentamentioning
confidence: 99%
“…It is seen that the sensitivity to transmission errors is much higher at low frequencies because of the low dissipation, where the value of jk x j approaches to zero in Eqs. (27), (28) and (31) and makes the value of Jacobian matrix in Eq. (32) relatively high.…”
Section: Uncertainty Results For Impedance Eductionmentioning
confidence: 99%
“…The reason for distortion at high frequencies could instead lie in the uncertainty in mean Mach number estimate for the wave propagation (dispersion equation). Recently Jing [31] shows that estimating the mean Mach number from the midspan profile results in a slight overestimation of the mean Mach number in the two-dimensional acoustic modeling and can affect the accuracy of the impedance results.…”
Section: Systematic Uncertainty For Mach Number Used In the Ingard-mymentioning
confidence: 99%