2014
DOI: 10.9790/5728-10261524
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Supersonic Similitude for Oscillating Nonplanar Wedge

Abstract: A similitude has been obtained for a pitching oscillating Nonplanar wedge with attached bow shock at high angle of attack in supersonic flow. A strip theory in which flow at a span wise location is two dimensional and independent of each other is being used. This combines with the similitude to lead to a onedimensional piston theory. Closed form of simple relations is obtained for stiffness and damping derivatives in pitch. The present theory is valid only when the shock wave is attached with the nose of the w… Show more

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Cited by 12 publications
(9 citation statements)
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“…5 and with an attached bow shock. The extension of Ghosh's work on pitching non-planar wedges was developed by Crasta and Khan to evaluate the aerodynamic stability derivatives in pitch for both Supersonic [2] and Hypersonic flows [10] to [12].…”
Section: Aysha Shabana Renita Sharon Monis Asha Crasta and S A Khanmentioning
confidence: 99%
“…5 and with an attached bow shock. The extension of Ghosh's work on pitching non-planar wedges was developed by Crasta and Khan to evaluate the aerodynamic stability derivatives in pitch for both Supersonic [2] and Hypersonic flows [10] to [12].…”
Section: Aysha Shabana Renita Sharon Monis Asha Crasta and S A Khanmentioning
confidence: 99%
“…The stability derivatives have been obtained for sharp wedges formed by two flat plates. Crasta &Khan [7][8][9][10] have given a theory for the quasi steady flow for the wedge which is an extension of Ghosh's theory, which predicts the stability derivatives in pitch and roll. A similitude implemented for hypersonic flow with planar wedge by attaching bow shock at high incidence.…”
Section: Introductionmentioning
confidence: 99%
“…The effect of viscosity and secondary wave reflection has not been included. Crasta and Khan have studied the hypersonic and supersonic similitude for planar wedge ( [17], [12]), for Delta wing ( [11], [13]) and for Delta wing with curved leading edges ( [14], [16]). Crasta and Khan have further extended the similitude to study the stability derivatives for Newtonian limit for planar wedge [19], delta wing [18] and delta wing with curved leading edges [15].…”
Section: Introductionmentioning
confidence: 99%