1984
DOI: 10.2514/3.48414
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Numerical Computations of Turbulence Amplification in Shock-Wave Interactions

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Cited by 94 publications
(54 citation statements)
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References 16 publications
(11 reference statements)
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“…Generally speaking, the accuracy of the linear theory appears questionable for weak shocks, strong disturbances, and incident angles close to the critical angle [39]. With regard to the incident waves of fmite amplitude, numerical Euler simulations of Zong et al [39] with amplitudes ranging from 0.01 to 0.5 suggest that the linear theory surprisingly remains reliable to extraordinarily large amplitudes.…”
Section: A Streamwise Distribution Of Acoustic Source Strengthmentioning
confidence: 99%
See 1 more Smart Citation
“…Generally speaking, the accuracy of the linear theory appears questionable for weak shocks, strong disturbances, and incident angles close to the critical angle [39]. With regard to the incident waves of fmite amplitude, numerical Euler simulations of Zong et al [39] with amplitudes ranging from 0.01 to 0.5 suggest that the linear theory surprisingly remains reliable to extraordinarily large amplitudes.…”
Section: A Streamwise Distribution Of Acoustic Source Strengthmentioning
confidence: 99%
“…With regard to the incident waves of fmite amplitude, numerical Euler simulations of Zong et al [39] with amplitudes ranging from 0.01 to 0.5 suggest that the linear theory surprisingly remains reliable to extraordinarily large amplitudes.…”
Section: A Streamwise Distribution Of Acoustic Source Strengthmentioning
confidence: 99%
“…for incident acoustic waves, and roughly 60 deg. for incident vorticity and entropy waves [28]. Linear theory predicts that most transmission and generation coefficients are peaked near the critical angle.…”
Section: Linear Theoriesmentioning
confidence: 99%
“…In general, any plane wave (acoustic, vorticity/shear, or entropy) interacting with a shock undergoes transformation and at the same time generates the other two waves (Zang et al [28]). In a uniformly moving fluid, a general fluctuation can be decomposed into acoustic, entropy, and vorticity waves (perturbations).…”
Section: Linear Theoriesmentioning
confidence: 99%
“…A revised view of shock wave boundary conditions for deforming, moving shocks may be formed from the work of M. Bonnet (1988), of LAe (1994 and the shock dynamic differential geometry research of Emanuel (1976) Useful numerical techniques and results that will be discussed later includes the influential suggestions from work of Zan,, u Kopriva, and Hussaini (1983) and of Zang, Hussaini, and Bushnell (1984).…”
Section: Free Shock Interactionsmentioning
confidence: 99%