Stability derivatives of a oscillating wedges in viscous hypersonic flow

In this paper an oscillating wedge has been considered, and the fluid slabs are kept at 900 to the wedge surface. The solutions of the continuity, momentum,and energy equations are obtained. By using the Rankine-Hugoniot relations for shockwaves, we can find the conditions behind the shock.This theo...

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Main Authors: Shanbhag, Pavitra, S., Lavanya, Khan, Sher Afghan
Format: Proceeding Paper
Language:English
English
Published: Institute of Physics Publishing 2018
Subjects:
Online Access:http://irep.iium.edu.my/65258/
http://irep.iium.edu.my/65258/1/65258_Stability%20derivatives%20of%20a%20oscillating.pdf
http://irep.iium.edu.my/65258/2/65258_Stability%20derivatives%20of%20a%20oscillating_SCOPUS.pdf
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author Shanbhag, Pavitra
S., Lavanya
Khan, Sher Afghan
author_facet Shanbhag, Pavitra
S., Lavanya
Khan, Sher Afghan
author_sort Shanbhag, Pavitra
building IIUM Repository
collection Online Access
description In this paper an oscillating wedge has been considered, and the fluid slabs are kept at 900 to the wedge surface. The solutions of the continuity, momentum,and energy equations are obtained. By using the Rankine-Hugoniot relations for shockwaves, we can find the conditions behind the shock.This theory is unsteady one because of the consideration of effect of secondary wave reflections.Solutions are obtained for hypersonic flow over the wedge by varying different wedge semi vertex angles.These results shows extremely good consistency with Hui's predictions. When the effects of unsteadiness are considered then there is considerable change in the magnitude of the damping derivatives near the leading edge or initial 40 percent of the pivot positions and this difference is only marginal when we further down towards the trailing edge. However, this effect of unsteadiness is not visible in case of the stiffness derivatives. It is observed that the stiffness derivative increases with the increase in the wedge angle due to the increase in the plan form area of the wedge, resulting in the variation in the surface pressure distribution of the wedge. Further, due to the increment in the wedge angle the centre of pressure shifts towards the trailing edge. © Published under licence by IOP Publishing Ltd.
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format Proceeding Paper
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institution International Islamic University Malaysia
institution_category Local University
language English
English
last_indexed 2025-11-14T17:07:46Z
publishDate 2018
publisher Institute of Physics Publishing
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spelling iium-652582018-07-30T03:31:58Z http://irep.iium.edu.my/65258/ Stability derivatives of a oscillating wedges in viscous hypersonic flow Shanbhag, Pavitra S., Lavanya Khan, Sher Afghan TJ163.13 Power resources In this paper an oscillating wedge has been considered, and the fluid slabs are kept at 900 to the wedge surface. The solutions of the continuity, momentum,and energy equations are obtained. By using the Rankine-Hugoniot relations for shockwaves, we can find the conditions behind the shock.This theory is unsteady one because of the consideration of effect of secondary wave reflections.Solutions are obtained for hypersonic flow over the wedge by varying different wedge semi vertex angles.These results shows extremely good consistency with Hui's predictions. When the effects of unsteadiness are considered then there is considerable change in the magnitude of the damping derivatives near the leading edge or initial 40 percent of the pivot positions and this difference is only marginal when we further down towards the trailing edge. However, this effect of unsteadiness is not visible in case of the stiffness derivatives. It is observed that the stiffness derivative increases with the increase in the wedge angle due to the increase in the plan form area of the wedge, resulting in the variation in the surface pressure distribution of the wedge. Further, due to the increment in the wedge angle the centre of pressure shifts towards the trailing edge. © Published under licence by IOP Publishing Ltd. Institute of Physics Publishing 2018-06 Proceeding Paper PeerReviewed application/pdf en http://irep.iium.edu.my/65258/1/65258_Stability%20derivatives%20of%20a%20oscillating.pdf application/pdf en http://irep.iium.edu.my/65258/2/65258_Stability%20derivatives%20of%20a%20oscillating_SCOPUS.pdf Shanbhag, Pavitra and S., Lavanya and Khan, Sher Afghan (2018) Stability derivatives of a oscillating wedges in viscous hypersonic flow. In: 1st International Conference on Aerospace and Mechanical Engineering (AeroMech 2017), 21st-22nd Nov. 2017, Pulau Pinang. http://iopscience.iop.org/article/10.1088/1757-899X/370/1/012051 10.1088/1757-899X/370/1/012051
spellingShingle TJ163.13 Power resources
Shanbhag, Pavitra
S., Lavanya
Khan, Sher Afghan
Stability derivatives of a oscillating wedges in viscous hypersonic flow
title Stability derivatives of a oscillating wedges in viscous hypersonic flow
title_full Stability derivatives of a oscillating wedges in viscous hypersonic flow
title_fullStr Stability derivatives of a oscillating wedges in viscous hypersonic flow
title_full_unstemmed Stability derivatives of a oscillating wedges in viscous hypersonic flow
title_short Stability derivatives of a oscillating wedges in viscous hypersonic flow
title_sort stability derivatives of a oscillating wedges in viscous hypersonic flow
topic TJ163.13 Power resources
url http://irep.iium.edu.my/65258/
http://irep.iium.edu.my/65258/
http://irep.iium.edu.my/65258/
http://irep.iium.edu.my/65258/1/65258_Stability%20derivatives%20of%20a%20oscillating.pdf
http://irep.iium.edu.my/65258/2/65258_Stability%20derivatives%20of%20a%20oscillating_SCOPUS.pdf