Access the full text.
Sign up today, get DeepDyve free for 14 days.
VI Zapryagaev, IN Kavun, SG Kundasev (2013)
An experimental and numerical study of a supersonic overexpanded jet gas-dynamic structureVestn. NGU: Phys., 8
VI Zapryagaev, NP Kiselev, AA Pavlov (2004)
Effect of streamline curvature on intensity of streamwise vortices in the mixing layerJ. Appl. Mech. Tech. Phys., 45
V. Zapryagaev, I. Kavun, S. Kundasev (2013)
An Experimental and Numerical Study of a Supersonic Overexpanded Jet Gas-Dynamic StructureSiberian Journal of Physics
M. Silnikov, M. Chernyshov, V. .Uskov (2014)
Analytical solutions for Prandtl–Meyer wave–oblique shock overtaking interactionActa Astronautica, 99
(2004)
Experimental study of flow structure in mixing layer of a supersonic jet in the presence of longitudinal vortices
N. Smirnov, V. Nikitin, S. Shurekhdeli (2009)
Investigation of Self-Sustaining Waves in Metastable Systems: Deflagration-to-Detonation TransitionJournal of Propulsion and Power, 25
(2000)
Jet and unsteady flows in gas dynamics
N. Zheltukhin, N. Terekhova (1993)
Taylor-görtler instability in a supersonic jetJournal of Applied Mechanics and Technical Physics, 34
G. Romine (1998)
Nozzle flow separationAIAA Journal, 36
V. Avduevskii, E. Ashratov, A. Ivanov, U. Pirumov (1989)
Gas dynamics of supersonic nonisobaric jets
A. Sescu, D. Thompson (2015)
On the excitation of Görtler vortices by distributed roughness elementsTheoretical and Computational Fluid Dynamics, 29
(2012)
Shock Waves Dynamics: Derivatives and Related Topics
NN Smirnov, VF Nikitin, SA Shurekhdeli (2009)
Investigation of self-sustaining waves in metastable systemsJ. Propuls. Power, 25
V. Zapryagaev, N. Kiselev, A. Pavlov (2004)
Effect of Streamline Curvature on Intensity of Streamwise Vortices in the Mixing Layer of Supersonic JetsJournal of Applied Mechanics and Technical Physics, 45
V. .Uskov, M. Chernyshov (2006)
Differential characteristics of the flow field in a plane overexpanded jet in the vicinity of the nozzle lipJournal of Applied Mechanics and Technical Physics, 47
(2002)
The interaction of shock wave with counter rarefaction wave
J. Lucas, O. Vermeersch, D. Arnal (2015)
Transient growth of Görtler vortices in two-dimensional compressible boundary layers. Application to surface wavinessEuropean Journal of Mechanics B-fluids, 50
S. Mölder, E. Timofeev, G. Emanuel (2012)
Flow behind a Concave Hyperbolic Shock
(1995)
Interference of stationary gasodynamic discontinuities
S Mölder, E Timofeev, G Emanuel (2012)
Proceedings of the 28th International Shock Waves Symposium
George Emanuel, H. Hekiri (2007)
Vorticity and its rate of change just downstream of a curved shockShock Waves, 17
S. Verma, A. Hadjadj (2015)
Supersonic flow controlShock Waves, 25
W. Brown (1950)
The General Consistency Relations for Shock WavesJournal of Mathematics and Physics, 29
M. Silnikov, M. Chernyshov, V. .Uskov (2014)
Two-dimensional over-expanded jet flow parameters in supersonic nozzle lip vicinityActa Astronautica, 97
W. Saric (2007)
GORTLER VORTICES
V. Zapryagaev, V. Pickalov, N. Kiselev, A. Nepomnyashchiy (2004)
Combination interaction of Taylor–Goertler vortices in a curved shear layer of a supersonic jetTheoretical and Computational Fluid Dynamics, 18
(1996)
Longitudinal vortices in supersonic jets
V. .Uskov, P. Mostovykh (2014)
The flow gradients in the vicinity of a shock wave for a thermodynamically imperfect gasShock Waves, 26
A. Omel’chenko, V. .Uskov (1996)
Optimal shock-wave systems under constraints on the total flow turning angleFluid Dynamics, 31
S. Molder (2012)
Curved aerodynamic shock waves
M. Silnikov, M. Chernyshov (2015)
The interaction of a Prandtl–Meyer wave and a quasi-one-dimensional flow regionActa Astronautica, 109
S. Mölder (2016)
Curved shock theoryShock Waves, 26
E. Dimarzio, C. Guttman (1969)
Separation by FlowMacromolecules, 3
E. Laitone (1957)
Elements of Gasdynamics.Journal of the American Chemical Society, 79
A Hadjadj, M Onofri (2009)
Nozzle flow separationShock Waves, 19
V. .Uskov, M. Chernyshov (2014)
Extreme shockwave systems in problems of external supersonic aerodynamicsThermophysics and Aeromechanics, 21
VG Dulov, GA Lukyanov (1984)
Gas Dynamics of the Outflow Processes
PK Chang (1970)
Separation of Flow
D. Eckert (1975)
Über gekrümmte gasdynamische Wellen in stationären ebenen und rotationssymmetrischen ÜberschallströmungenZamm-zeitschrift Fur Angewandte Mathematik Und Mechanik, 55
The flowfield of a planar, overexpanded jet flow and an axisymmetric one are analyzed theoretically for a wide range of governing flow parameters (such as the nozzle divergence angle, the initial flow Mach number, the jet expansion ratio, and the ratio of specific heats). Significant differences are discovered between these parameters of the incident shock and the downstream flow for a planar jet and for an axisymmetric overexpanded jet flow. Incident shock curvature, shock strength variation, the geometrical curvature of the jet boundary, gradients of total and static pressure and Mach number, and flow vorticity parameters in post-shock flow are studied theoretically for non-separated nozzle flows. Flow parameters indicating zero and extrema values of these gradients are reported. Some theoretical results (such as concavities of incident shock and jet boundary, local decreases in the incident shock strength, increases and decreases in the static pressure, and the Mach number downstream of the incident shock) seem rather specific and non-evident at first sight. The theoretical results, achieved while using an inviscid flow model, are compared and confirmed with experimental data obtained by other authors.
Shock Waves – Springer Journals
Published: Nov 13, 2017
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.