Experimental investigation of the flow instability near the attachment-line boundary layer on a yawed cylinder

被引:0
作者
Nishizawa, Akira [1 ]
Tokugawa, Naoko [1 ]
Takagi, Shohei [1 ]
机构
[1] Japan Aerosp Explorat Agcy, Inst Aerosp Technol, Chofu, Tokyo 1828522, Japan
关键词
STREAMLINE-CURVATURE INSTABILITY; STABILITY; EVOLUTION;
D O I
10.1088/0169-5983/41/3/035513
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The behavior of small disturbances in a 3-D laminar boundary layer on a yawed cylinder was experimentally investigated. This setup simulates the flow around the leading edge of swept wings. Since multiple instability modes appear near the attachment-line region, a point-source disturbance was artificially introduced to separate these modes. Amplitude and phase distributions of the disturbances originating from the point source were measured using a hotwire probe near the attachment-line flow to test existing theoretical predictions. Hotwire measurements show that two instability modes definitely coexist and overlap in the middle portion of the wedge-shaped region developing downstream of the point source. Decomposition by 2-D fast Fourier transform (FFT) analysis enables us to separate one oblique wave from the other. One of the oblique waves belongs to the cross-flow instability mode, which travels to the attachment line and grows even at Reynolds numbers that are slightly lower than the critical Reynolds number for the attachment-line instability. The origin of the other mode is not identifiable, because it has peculiar characteristics different from both the streamline-curvature instability mode and the cross-flow instability mode. This mode decays in the downstream direction for all frequencies examined. By investigating the spatial characteristics of the small disturbance, the critical Reynolds number for cross-flow instability was successfully determined in the off-attachment-line region. The value, R-c = 543, was lower than the critical Reynolds number of R-c = 583 for the attachment-line flow. Furthermore, the critical frequency and wavenumber were in good agreement with existing predictions based on linear stability theory.
引用
收藏
页数:19
相关论文
共 18 条
[1]  
Bertolotti FP, 2000, LAMINAR-TURBULENT TRANSITION, P625
[2]  
Bruun HH., 1995, Hot-Wire Anemometry, Principles and Signal Analysis
[3]   ON THE STABILITY OF 3-DIMENSIONAL BOUNDARY LAYERS WITH APPLICATION TO THE FLOW DUE TO A ROTATING DISK [J].
GREGORY, N ;
STUART, JT ;
WALKER, WS .
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL AND PHYSICAL SCIENCES, 1955, 248 (943) :155-199
[4]   ON THE STABILITY OF AN INFINITE SWEPT ATTACHMENT LINE BOUNDARY-LAYER [J].
HALL, P ;
MALIK, MR ;
POLL, DIA .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1984, 395 (1809) :229-245
[5]  
INASAWA A, 2004, THEOR APPL MECH JAPA, V53, P163
[6]   Multi-instability analysis of swept-wing boundary layers - Part 1. A nonparallel model of stability equations [J].
Itoh, N ;
Atobe, T .
TRANSACTIONS OF THE JAPAN SOCIETY FOR AERONAUTICAL AND SPACE SCIENCES, 2002, 45 (149) :195-201
[8]   Simple cases of the streamline-curvature instability in three-dimensional boundary layers [J].
Itoh, N .
JOURNAL OF FLUID MECHANICS, 1996, 317 :129-154
[9]   Non-parallel stability analysis of three-dimensional boundary layers along an infinite attachment line [J].
Itoh, N .
FLUID DYNAMICS RESEARCH, 2000, 27 (03) :143-161
[10]  
ITOH N, 1993, J JAPAN SOC AERO SPA, V41, P213