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  1. Theoretical and Computational Fluid Dynamics
  2. Theoretical and Computational Fluid Dynamics : Volume 13
  3. Theoretical and Computational Fluid Dynamics : Volume 13, Issue 1, April 1999
  4. Optimum Suction Distribution for Transition Control
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Theoretical and Computational Fluid Dynamics : Volume 31
Theoretical and Computational Fluid Dynamics : Volume 30
Theoretical and Computational Fluid Dynamics : Volume 29
Theoretical and Computational Fluid Dynamics : Volume 28
Theoretical and Computational Fluid Dynamics : Volume 27
Theoretical and Computational Fluid Dynamics : Volume 26
Theoretical and Computational Fluid Dynamics : Volume 25
Theoretical and Computational Fluid Dynamics : Volume 24
Theoretical and Computational Fluid Dynamics : Volume 23
Theoretical and Computational Fluid Dynamics : Volume 22
Theoretical and Computational Fluid Dynamics : Volume 21
Theoretical and Computational Fluid Dynamics : Volume 20
Theoretical and Computational Fluid Dynamics : Volume 19
Theoretical and Computational Fluid Dynamics : Volume 18
Theoretical and Computational Fluid Dynamics : Volume 17
Theoretical and Computational Fluid Dynamics : Volume 16
Theoretical and Computational Fluid Dynamics : Volume 15
Theoretical and Computational Fluid Dynamics : Volume 14
Theoretical and Computational Fluid Dynamics : Volume 13
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 6, March 2000
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 5, February 2000
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 4, September 1999
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 3, August 1999
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 2, June 1999
Theoretical and Computational Fluid Dynamics : Volume 13, Issue 1, April 1999
Optimum Suction Distribution for Transition Control
On the Control of the Fastest Growing Görtler Vortex
On the Mach- and Reynolds-Number Dependence of the Flat-Plate Turbulent Boundary Layer Wall-Pressure Spectrum
On the Absolute Instability of the Attachment-Line and Swept-Hiemenz Boundary LayersRID="*"ID="*" M. Türkyılmazo˜glu is grateful to the Ministry of Turkish National Education for financial support for this work. J.S.B. Gajjar also gratefully acknowledges the support and hospitality of the Jawaharlal Nehru Centre for Advanced Scientific Research, Bangalore, whilst part of this work was being done in 1996.
Theoretical and Computational Fluid Dynamics : Volume 12
Theoretical and Computational Fluid Dynamics : Volume 11
Theoretical and Computational Fluid Dynamics : Volume 10
Theoretical and Computational Fluid Dynamics : Volume 9

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Optimum Suction Distribution for Transition Control

Content Provider Springer Nature Link
Author Balakumar, P. Hall, P.
Copyright Year 1999
Abstract The optimum suction distribution which gives the longest laminar region for a given total suction is computed. The goal here is to provide the designer with a method of finding the best suction distribution subject to some overall constraints applied to the suction. We formulate the problem using the Lagrangian multiplier method with constraints. The resulting nonlinear system of equations is solved using the Newton–Raphson technique. The computations are performed for a Blasius boundary layer on flat-plate and crossflow cases. For the Blasius boundary layer, the optimum suction distribution peaks upstream of the maximum growth rate region and remains flat in the middle before it decreases to zero at the end of the transition point. For the stationary and travelling crossflow instability, the optimum suction peaks upstream of the maximum growth rate region and decreases gradually to zero.
Starting Page 1
Ending Page 19
Page Count 19
File Format PDF
ISSN 09354964
Journal Theoretical and Computational Fluid Dynamics
Volume Number 13
Issue Number 1
e-ISSN 14322250
Language English
Publisher Springer-Verlag
Publisher Date 1999-04-01
Publisher Place Berlin Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Content Type Text
Resource Type Article
Subject Fluid Flow and Transfer Processes Condensed Matter Physics Computational Mechanics
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