2009
DOI: 10.2514/1.40539
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Viscous Effects in Steady Reflection of Strong Shock Waves

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Cited by 19 publications
(27 citation statements)
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“…The types of the irregular triple-shock configurations obtained in computations of steady axisymmetric flows with a Mach disk in the present work are the same as those investigated by Ivanov et al [15] and Khotyanovsky et al [16], who studied the reflection of wedge-generated shock waves with the formation of the Mach stem in steady twodimensional supersonic flows. The reflection problems were solved numerically with the Navier-Stokes solver and compared with the results computed by the direct simulation Monte Carlo method.…”
Section: Computed Flow Patterns In Convergent Conical Ductssupporting
confidence: 68%
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“…The types of the irregular triple-shock configurations obtained in computations of steady axisymmetric flows with a Mach disk in the present work are the same as those investigated by Ivanov et al [15] and Khotyanovsky et al [16], who studied the reflection of wedge-generated shock waves with the formation of the Mach stem in steady twodimensional supersonic flows. The reflection problems were solved numerically with the Navier-Stokes solver and compared with the results computed by the direct simulation Monte Carlo method.…”
Section: Computed Flow Patterns In Convergent Conical Ductssupporting
confidence: 68%
“…It was found that the transition of flow parameters from the state behind the Mach disk to the state behind the reflected shock wave, with increase in the transverse coordinate, does not occur in a jump described by the Rankine-Hugoniot relations; instead, it occurs continuously with deviation from the strong branch of the incident shock. The results gained in [16] testify to the convergence of the numerical solution predicted by the Navier-Stokes code to the theoretical triple-shock Mach configuration. In [15], irregular reflection of the oblique shock wave was considered under the conditions of the von Neumann paradox at M = 1.7, γ = 5/3, θ w = 12 • and 13.5 • .…”
Section: Computed Flow Patterns In Convergent Conical Ductsmentioning
confidence: 95%
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“…The inviscid computations [18,19,20] support the Guderley model; however, the viscous numerical [21,22] and analytical [23] solutions do not show any four-wave configurations, supporting the Sternberg model. These viscous effects caused interest to shock reflection in viscous flows at higher Mach numbers [24,25]. A non-Rankine-Hugoniot zone has also been found in this range of parameters showing a deviation from the inviscid three-shock solution due to the additional (viscous) scale.…”
Section: Introductionmentioning
confidence: 90%