{"title":"Development of a New CFD Multi-Coupling Tool Based on Immersed Boundary Method: toward SRM Analysis","authors":"Ho Phu TRAN, Fr\u00e9d\u00e9ric PLOURDE","volume":76,"journal":"International Journal of Physical and Mathematical Sciences","pagesStart":573,"pagesEnd":578,"ISSN":"1307-6892","URL":"https:\/\/publications.waset.org\/pdf\/15678","abstract":"The ongoing effort to develop an in-house\r\ncompressible solver with multi-disciplinary physics is presented in\r\nthis paper. Basic compressible solver combined with IBM technique\r\nprovides us an effective numerical tool able to tackle the physics\r\nphenomena and especially physic phenomena involved in Solid\r\nRocket Motors (SRMs). Main principles are introduced step by step\r\ndescribing its implementation. This paper sheds light on the whole\r\npotentiality of our proposed numerical model and we strongly believe\r\na way to introduce multi-physics mechanisms strongly coupled is\r\nopened to ablation in nozzle, fluid\/structure interaction and burning\r\npropellant surface with time.","references":"[1] H. Bandringa, \"Immersed boundary methods,\" Master\u00f0\u00f4s thesis,\r\nUniversity of Groningen, vol. 9700, 2010.\r\n[2] J. Yang and E. Balaras, \"An embedded-boundary formulation for largeeddy\r\nsimulation of turbulent flows interacting with moving boundaries,\"\r\nJournal of Computational Physics, vol. 215, no. 1, pp. 12-40, 2006.\r\n[3] C. P. T. Groth, D. L. De Zeeuw, K. G. Powell, T. I. Gombosi, and Q. F.\r\nStout, \"A parallel solution-adaptive scheme for ideal\r\nmagnetohydrodynamics,\" 1999.\r\n[4] D. E. Kooker and C. W. Nelson, \"Numerical Solution of Three Solid\r\nPropellant Combustion Models During a Gun Pressure Transient,\" Jan.\r\n1977.\r\n[5] I. Demird\u017ei\u0107, \u017d. Lilek, and M. Peri\u0107, \"A collocated finite volume\r\nmethod for predicting flows at all speeds,\" International Journal for\r\nNumerical Methods in Fluids, vol. 16, no. 12, pp. 1029-1050, 1993.\r\n[6] M. Manna, A Three Dimensional High Resolution Upwind Finite\r\nVolume Euler Solver. Von Karman Institute for Fluid Dynamics, 1992.","publisher":"World Academy of Science, Engineering and Technology","index":"Open Science Index 76, 2013"}