1961
DOI: 10.1115/1.3673182
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Shock Losses in Transonic Compressor Blade Rows

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Cited by 71 publications
(37 citation statements)
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“…F,F rv ,F Qv ,F zv = blade force, viscous body force components per unit mass in the r, 6, and z directions H, h = total enthalpy, static enthalpy / =rothalpy defined by I=h + w 2 /2-(r 2 Q 2 )/2 ( = direction of computation in the meridional plane m = meridional streamline direction P 0 ,P s ,P t = reference static, and total pressures q = total absolute velocity defined by # = t v,v',v w, w', z X p radial, radius of curvature direction entropy total temperature, static temperature time absolute velocity, fluctuation, time average relative velocity, fluctuation, time average axial coordinate mean relative flow angle defined by blade lean angle in ?-0 plane defined by tane=-r(d8/de) angle between the direction of computation (0 and the radial direction, ratio of specific heats blade thickness blockage factor density Presented as Paper 79-1515 at the AIAA 12th Fluid and Plasma Dynamics Conference, Williamsburg, Va., July 23-25, 1979; submitted Aug. 14,1979; revision received Sept. 11,1980 T HE objective of the work being described here is to provide a logically consistent method for predicting the axisymmetric mean flow in turbomachinery using all available information about the blade-to-blade flow variations, which are regarded as a perturbation on this axisymmetric mean. This is a logical step beyond currently available design systems, such as that given in Ref.…”
Section: Nomenclaturementioning
confidence: 99%
“…F,F rv ,F Qv ,F zv = blade force, viscous body force components per unit mass in the r, 6, and z directions H, h = total enthalpy, static enthalpy / =rothalpy defined by I=h + w 2 /2-(r 2 Q 2 )/2 ( = direction of computation in the meridional plane m = meridional streamline direction P 0 ,P s ,P t = reference static, and total pressures q = total absolute velocity defined by # = t v,v',v w, w', z X p radial, radius of curvature direction entropy total temperature, static temperature time absolute velocity, fluctuation, time average relative velocity, fluctuation, time average axial coordinate mean relative flow angle defined by blade lean angle in ?-0 plane defined by tane=-r(d8/de) angle between the direction of computation (0 and the radial direction, ratio of specific heats blade thickness blockage factor density Presented as Paper 79-1515 at the AIAA 12th Fluid and Plasma Dynamics Conference, Williamsburg, Va., July 23-25, 1979; submitted Aug. 14,1979; revision received Sept. 11,1980 T HE objective of the work being described here is to provide a logically consistent method for predicting the axisymmetric mean flow in turbomachinery using all available information about the blade-to-blade flow variations, which are regarded as a perturbation on this axisymmetric mean. This is a logical step beyond currently available design systems, such as that given in Ref.…”
Section: Nomenclaturementioning
confidence: 99%
“…www.intechopen.com Shock correction applies only to supersonic blades and can be calculated reasonably well using the two-dimensional shock loss model provided by Miller et al, 1961, to which the reader is referred for details. Secondary losses are caused both by friction on the endwalls and secondary vorticity located on planes perpendicular to the shaft axis.…”
Section: Summary Of Compressor Losses At Design and Off-design Conditmentioning
confidence: 99%
“…A work by Schobeiri, 1996 confirms this. A step further is required when inlet supersonic flows have to be dealt with (as in the case of transonic stages), for which the predictive models given by Miller et al, 1961, is by far the most used.…”
Section: Aerodynamic Design Problem Formulationmentioning
confidence: 99%
“…Shock losses and Mach number effect is modelled using normal shock and isentropic relations developed by Miller et al (25) . The effects of secondary loss are considered in the last two terms of Eq.…”
Section: Validationmentioning
confidence: 99%