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Periodic oscillation and fine structure of wedge-induced oblique detonation waves 被引量:11

Periodic oscillation and fine structure of wedge-induced oblique detonation waves
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摘要 An oblique detonation wave for a Mach 7 inlet flow over a long enough wedge of 30 turning angle is simulated numerically using Euler equation and one-step rection model.The fifth-order WENO scheme is adopted to capture the shock wave.The numerical results show that with the compression of the wedge wall the detonation wave front structure is divided into three sections:the ZND model-like strcuture,single-sided triple point structure and dual-headed triple point strucuture.The first structure is the smooth straight,and the second has the characteristic of the triple points propagating dowanstream only with the same velocity,while the dual-headed triple point structure is very complicated.The detonation waves facing upstream and downstream propagate with different velocities,in which the periodic collisions of the triple points cause the oscillation of the detonation wave front.This oscillation process has temporal and spatial periodicity.In addition,the triple point trace are recorded to obtain different cell structures in three sections. An oblique detonation wave for a Mach 7 inlet flow over a long enough wedge of 30 turning angle is simulated numerically using Euler equation and one-step rection model.The fifth-order WENO scheme is adopted to capture the shock wave.The numerical results show that with the compression of the wedge wall the detonation wave front structure is divided into three sections:the ZND model-like strcuture,single-sided triple point structure and dual-headed triple point strucuture.The first structure is the smooth straight,and the second has the characteristic of the triple points propagating dowanstream only with the same velocity,while the dual-headed triple point structure is very complicated.The detonation waves facing upstream and downstream propagate with different velocities,in which the periodic collisions of the triple points cause the oscillation of the detonation wave front.This oscillation process has temporal and spatial periodicity.In addition,the triple point trace are recorded to obtain different cell structures in three sections.
出处 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2011年第6期922-928,共7页 力学学报(英文版)
基金 supported by the National Natural Science Foundation of China (10872096) the Open Fund of State Key Laboratory of Explosion Science and Technology,Beijing Institute of Technology (KFJJ09-13)
关键词 Oblique detonation wave Wedge - Periodic oscillation Fine structure Oblique detonation wave Wedge - Periodic oscillation Fine structure
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  • 1Sasoh A. Laser-propelled ram accelerator[J]. Journal de Physique IV, 2000,10: 11-14.
  • 2Pratt D T, Humphrey J W. Morphology of standing oblique detonation waves[J]. Propulsion and Power, 1991,7 (5) :837-845.
  • 3Lehr H F. Experiments in shock induced combustion[J]. Astronautica Acta, 1972,17 (4-5) : 589-597.
  • 4Fujiwara T, Matsuo A. A two-dimensional detonation supported by a blunt body or a wedge[R]. AIAA Paper 88- 0098,1988.
  • 5Dabora E K, Desbordes D, Wagner H G. Oblique detonation at hypersonic velocities[C]ffBorisov A A, Kuhl A L, Leyer J C, et al. Dynamics of Detonations and Explosions: Detonations, Progress in Astronautics and Aeronautics. Washington: AIAA, 1991:187-201.
  • 6da Silva L F F, Deshaies B. Stabilization of an oblique detonation wave by a wedge: A parametric numerical study [J]. Combustion and Flame, 2000,121(1-2) :152-166.
  • 7Viguier C, Gourara A, Desbordes D. Onset of oblique detonation waves: Comparison between experimental and numerical results for hydrogen-air mixtures[C]//Proeeedings of Twenty-Seventh Symposium (International) on Combustion. Pittsburgh: The Combustion Institute, 1998:3023-3031.
  • 8Choi J Y, Kim D W, Jeung I S, et al. Cell-like structure of unstable oblique detonation wave from high-resolution numerical simulation[J]. Proceeding of the Combustion Institute, 2007,31(2):2473-2480.
  • 9Shu C W, Osher S. Efficient implementation of essentially non-oscillatory shock capturing schemes II [J]. Computational Physics, 1989,83 (1) : 32-78.
  • 10Steger J L, Warming R F. Flux vector splitting of the inviscid gasdynamic equations with application to finitedifference methods[J]. Computational Physics, 1981,40(2) :263-293.

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