TRIPLE-DECK SOLUTIONS FOR SUPERSONIC FLOWS PAST FLARED CYLINDERS.

被引：0

作者：

Gittler, Ph. ^{[1
]}

Kluwick, A. ^{[1
]}

机构：

[1] Technische Univ Wien, Vienna, Austria, Technische Univ Wien, Vienna, Austria

来源：

Journal of Fluid Mechanics | 1987年 / 179卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

FLOW OF FLUIDS

引用

页码：469 / 487

共 22 条

[11] Supersonic triple deck flow past an eroding hump
El-Mistikawy, TMA
El-Fayez, FMN
EUROPEAN JOURNAL OF MECHANICS B-FLUIDS, 2005, 24 (04) : 448 - 456
[12] TRIPLE-DECK SOLUTIONS FOR SUBSONIC FLOW PAST HUMPS, STEPS, CONCAVE OR CONVEX CORNERS AND WEDGED TRAILING EDGES
SMITH, FT
MERKIN, JH
COMPUTERS & FLUIDS, 1982, 10 (01) : 7 - 25
[13] On the neutral stability of spanwise-periodic boundary-layer and triple-deck flows
Walton, Andrew G.
Patel, Rupa A.
Quarterly Journal of Mechanics and Applied Mathematics, 1998, 51 (pt 2): : 311 - 328
[14] On the neutral stability of spanwise-periodic boundary-layer and triple-deck flows
Walton, AG
Patel, RA
QUARTERLY JOURNAL OF MECHANICS AND APPLIED MATHEMATICS, 1998, 51 : 311 - 328
[15] Triple-deck theory of supersonic laminar viscous-inviscid interaction due to wall temperature jumps
Inger, George R.
PROGRESS IN AEROSPACE SCIENCES, 2007, 43 (1-3) : 42 - 63
[16] SPECTRAL SOLUTIONS FOR THREE-DIMENSIONAL TRIPLE-DECK FLOW OVER SURFACE TOPOGRAPHY.
Duck, P.W.
Burggraf, O.R.
Journal of Fluid Mechanics, 1986, 162 : 1 - 22
[17] SPECTRAL SOLUTIONS FOR 3-DIMENSIONAL TRIPLE-DECK FLOW OVER SURFACE-TOPOGRAPHY
DUCK, PW
BURGGRAF, OR
JOURNAL OF FLUID MECHANICS, 1986, 162 : 1 - 22
[18] APPLICATION OF UNSTEADY LAMINAR TRIPLE-DECK THEORY TO VISCOUS-INVISCID INTERACTIONS FROM AN OSCILLATING FLAP IN SUPERSONIC AND SUBSONIC FLOW
HUANG, MK
INGER, GR
JOURNAL DE MECANIQUE THEORIQUE ET APPLIQUEE, 1983, 2 (03): : 325 - 349
[19] Triple-deck analysis of formation of supersonic and local separation regions in transonic steady flow over a roughness element on the surface of a body of revolution
V. N. Diesperov
G. L. Korolev
Computational Mathematics and Mathematical Physics, 2009, 49 : 1235 - 1244
[20] Triple-deck analysis of formation of supersonic and local separation regions in transonic steady flow over a roughness element on the surface of a body of revolution
Diesperov, V. N.
Korolev, G. L.
COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2009, 49 (07) : 1235 - 1244

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