Design and Numerical Simulation of Convergent Divergent Nozzle

Article Preview

Abstract:

This works centers on the design of a De Laval (convergent - Divergent) nozzle to accelerate the flow to supersonic or hypersonic speeds and computational analysis of the same. An initial design of the nozzle is made from the method of characteristics. The coding was done in Matlab to obtain the contour of the divergent section for seven different exit Mach numbers viz. 2.5,3,3.5,4,4.5,5 and 5.5.To quantify variation in the minimum length of the nozzle divergent section with respect to the exit mach number, a throat of constant height (0.005m) and width (0.05m) was chosen for all the design. The area exit required for each mach no varying from 1 to 5.5 was plotted using isentropic relations and was also used to verify the exit area of the nozzle for each of those mach numbers. An estimate of the exit pressure ratio is obtained by using isentropic and normal shock relations. With this exit pressure ratio, a more refined verification is done by computational analysis using ANSYS Fluent software for a contour nozzle with exit Mach number 5.5. The spalart Allmaras and k-epsilon model were used for turbulence modeling.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

617-624

Citation:

Online since:

September 2016

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2016 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] Anderson J. D., Modern Compressible Flow with Historical Perspective, 2nd Edition, McGraw- Hill Inc., New York, 1990 page 325 to 331.

Google Scholar

[2] https: /spaceflightsystems. grc. nasa. gov/education/rocket/nozzle. html.

Google Scholar

[3] Britton Olson, 2-D nozzle using the method of characteristics, Department of Mechanical Engineering, Stanford University.

Google Scholar

[4] Md. Hasan Ali, Mohammad Mashud, Abdullah Al Bariand Muhammad Misbah-Ul Islam, Numerical solution for the design of minimum length supersonic nozzle, APRNJEAS, vol. 7, no. 5, may (2012).

Google Scholar

[5] Nirmith Kumar Mishra , Dr S Srinivas Prasad, Mr Ayub Padania, Modeling & simulation of rocket nozzle, IJAEGT vol 2, Issue 09, September (2014).

Google Scholar

[6] Mohan Kumar G, Dominic Xavier Fernando and R. Muthu Kumar, Design and optimization of De Lavel Nozzle to Prevent Shock Induced Flow Separation, Advances in Aerospace Science and Applications Vol. 3, No. 2, (2013).

Google Scholar

[7] A. McCABE, Design of a supersonic nozzle, Aeronautical Research Council Reports and Memoranda, (1997).

Google Scholar

[8] Ms. B. Krishna Prafulla1, Dr. V. Chitti Babu 2 and Sri P. Govinda Rao, Cfd Analysis of Convergent- Divergent Supersonic Nozzle, IJCER , Vol 3 Issue 5, May (2013).

Google Scholar

[9] Madhu B P , Vijaya Raghu B, Numerical Simulation of Supersonic Expansion in Conical and Contour Nozzle, IJERT, Vol. 3 Issue 6, June - (2014).

Google Scholar

[10] Gutti Rajeswara Rao, U.S. Ramakanth and A. Lakshman, Flow Analysis in a Convergent-Divergent Nozzle Using CFD, IJRME Vol 1 Issue 2, October- December (2013).

Google Scholar

[11] Ekanayake, E. M. Sudharshani, Numerical Simulation of a Convergent Divergent Supersonic Nozzle Flow, RMIT University, Melbourne, Australia. July 15, (2013).

Google Scholar

[12] Kargar Ali, Numerical analysis of supersonic- subsonic flow in the convergent- divergent nozzle along with the shock and comparison with analytical results, Department of Mechanical Engineering, Quchan Branch, Islamic Azad University, Quchan, Iran.

DOI: 10.52547/fsct.18.117.247

Google Scholar

[13] Ekanayake E.M. S, Gear J. A and Ding Y, Numerical simulation of supersonic convergent divergent nozzlewith divergent angle Variations for under expanded conditions, 17th Astalasian Fluid Mechanics Conference, Auckland, 5-9 December (2010).

Google Scholar

[14] K.S. Abdol-Hamid, Alaa Elmiligui, Craig A. Hunter and Steven J. Massey, Three-Dimensional Computational Model for Flow in an Overexpanded Nozzle with Porous Surfaces, Eighth International Congress of Fluid Dynamics & Propulsion, Cairo, Egypt 14-17 Dec (2006).

DOI: 10.2514/1.18835

Google Scholar

[15] Q. Xiao, H. M. Tsai and D. Papamoschou, Numerical Investigation of Supersonic Nozzle Flow Separation, AIAA Journal, Vol. 45, No. 3, March (2007).

DOI: 10.2514/1.20073

Google Scholar

[16] Kunal Pansari, S. A. K. Jilani, Numerical Investigation of the Perfomance of Convergent Divergent Nozzle, IJMER, Vol. 3, Issue. 5, Sep - Oct. (2013).

Google Scholar

[17] Bogdan-Alexandru Belega, Trung Duc Nguyen, Analysis of flow in convergent-divergent rocket engine nozzle using computational fluid dynamics, INTERNATIONAL CONFERENCE of SCIENTIFIC PAPER AFASES 2015 Brasov, 28-30 May (2015).

Google Scholar

[18] Anandraja perumal, Computational analysis of de laval nozzle, Beihang University of Aeronautics & Astronautics , Beijing, China.

Google Scholar

[19] Pardhasaradhi Natta, V. Ranjith Kumar, Dr.Y.V. Hanumantha Rao, Flow Analysis of Rocket Nozzle Using Computational Fluid Dynamics, IJERA, Vol. 2, Issue 5, September- October (2012).

Google Scholar

[20] C.A. Hunter, Experimental, Theoretical, and Computational Investigation of Separated Nozzle Flows, AIAA 98-3107.

Google Scholar

[21] Omid Joneydi Shariatzadeh, Afshin Abrishamkar, and Aliakbar Joneidi Jafari, Computational Modelling of a typical C-D Nozzle and validation by real measured data, Lappeenranta University of Technology.

DOI: 10.7763/jocet.2015.v3.198

Google Scholar