2010
DOI: 10.1299/kikaib.76.765_778
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Numerical Analysis of Free-Surface Flows under Various Conditions in Acceleration : Improvement of CIP-LSM : CIP-Based Level Set & MARS(<Special Issue>The Forefront of Multi-Physics CFD/EFD)

Abstract: MARS ) , was developed 亡 o simulate three − dirnerlsional free − surface Hows under varieus gravity conditions , which has been appl 弖 ed to cLarify the dyna 而 c behavior of 1 { quid propellant in the tanks of launch vChicles .

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Cited by 9 publications
(4 citation statements)
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“…This model can be considered as a type of immersed boundary method by the classification of the calculation method. Details about CIP-LSM are described in a reference [7][8][9] . Modification to add the phase change model is described below.…”
Section: Numerical Methods With Consideration Of a Phase Changementioning
confidence: 99%
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“…This model can be considered as a type of immersed boundary method by the classification of the calculation method. Details about CIP-LSM are described in a reference [7][8][9] . Modification to add the phase change model is described below.…”
Section: Numerical Methods With Consideration Of a Phase Changementioning
confidence: 99%
“…Although development requires a considerable amount of data to be available, even conducting one space experiment is extremely expensive [3][4][5][6] . To improve the above situation, in this research, the use of a numerical approach was attempted to predict the thermal behavior of two-phase flows by developing a numerical model to consider the phase change at the liquid surface and implementing it in CIP-LSM [7][8][9][10] .…”
Section: Introductionmentioning
confidence: 99%
“…Here, the iterations in the SOR method are stopped when numerical variation of pressure during two iteration timings, which is divided by the initial pressure value at the inlet, become less than 3.0×10 -6 , i.e., the criterion that we have employed for various problems [11,16]. An interpolation check is also added during this calculation to control nonphysical oscillation and to maintain monotonicity [17].…”
Section: The Deterministic Compressible Navier-stokes Equation and Bamentioning
confidence: 99%
“…(3) is also computed as a correction for a low Mach number regime (Naitoh and Kuwahara, 1992;Takewaki et al, 1985;Yabe and Wang, 1991), which can be done by an inverse matrix calculation such as the successive over-relaxation (SOR) method (Roache, 1976). An interpolation check is also added during this calculation to control nonphysical oscillation and to maintain monotonicity (Himeno et al, 2007).…”
Section: Advection Phasementioning
confidence: 99%