Numerical analysis for supercavitating flows around axisymmetric cavitators
2
조회
0
다운로드
1
인용
0
참고문헌
키워드
초록
Diffuse interface model for numerical analysis was used to compute supercavitating flows around various cavitators. The ambient pressures of 2 atm permitted cavitation studies in a range of cavitation number, σ=0.1 to 1.0 on selected conical and disk-headed cavitors. The computed results were compared with relation by Reichardt. Drag coefficient obtained from pressure forces acting on the cavitator also compared well with those obtained from analytical relations.
Abstract
Diffuse interface model for numerical analysis was used to compute supercavitating flows around various cavitators. The ambient pressures of 2 atm permitted cavitation studies in a range of cavitation number, σ=0.1 to 1.0 on selected conical and disk-headed cavitors. The computed results were compared with relation by Reichardt. Drag coefficient obtained from pressure forces acting on the cavitator also compared well with those obtained from analytical relations.
참고문헌 (23)
- Abgrall, R., "How to prevent pressure oscillations in multicomponent flow calculations : a quasi conservative approach", Journal of Computational Physics, 125(1), pp.150~160 (1996)
- Abgrall, R., "Discrete equations for physical and numerical compressible multiphase mixtures", Journal of Computational Physics, 186(2), pp.361~396 (2003)
- Abgrall, R., "Asymptotic expansion of a multiscale numerical scheme for compressible multiphase flow", SIAM Journal of Multiscale Modeling and Simulation, 5(1), pp.84~115 (2006)
- Farhat, C., "A method for finite element tearing and interconnecting and its parallel solution algorithm", International Journal for Numerical Methods in Engineering, 32(6), pp.1205~1227 (1991)
- Franc, J.P., "Fundamentals of cavitation" (2004), Springer
- Gueyffier, D., "Volume-of-fluid interface tracking with smoothed surface stress methods for three-dimensional flows", Journal of Computational Physics, 152(2), pp.423~456 (1999)
- Hirt, C.W., "Volume of fluid(VOF)method for the dynamics of free boundaries", Journal of Computational Physics, 39, pp.201~225 (1981)
- Hirt, C. W., "An arbitrary Lagrangian Eulerian computing method for all flow speeds", Journal of Computational Physics, 14(3), pp.227~253 (1974)
- Karni, S., "Multicomponent flow calculations by a consistent primitive algorithm", Journal of Computational Physics, 112(1), pp.31~43 (1994)
- Murrone, A., "A five equation reduced model for compressible two phase flow problems", Journal of Computational Physics, 202(2), pp.664~698 (2005)
- Newman, J. N., "Marine hydrodynamics" (1977), The MIT Press
- Petitpas, F., "A relaxation-projection method for compressible flows. Part II. The artificial heat exchange for multiphase shocks", Journal of Computational Physics, 225(2), pp.2214~2248 (2007)
- Plesset, M.S., "Cavity drag in two and three dimensions", Journal of Applied Physics, 19(10), pp.934~939 (1948)
- The laws of cavitation bubbles at axially symmetric bodies in a flow, "Reichardt, H.", Ministry of Aircraft Production (Britain), ~, pp.Report and Translations No. 766 (1946)
- Saurel, R., "A multiphase Godunov method for compressible multifluid and multiphase flows", Journal of Computational Physics, 150, pp.425~467 (1999)
- Saurel, R., "A multiphase model with internal degrees of freedom : application to shockbubble interaction", Journal of Fluid Mechanics, 495, pp.283~321 (2003)
- Saurel, R., "A relaxation-projection method for compressible flows. Part I. The numerical equation of state for the Euler equations", Journal of Computational Physics, 223(2), pp.822~845 (2007)
- Saurel, R., "Simple and efficient relaxation methods for interfaces separating compressible fluids, cavitating flows and shocks in multiphase mixtures", Journal of Computational Physics, 228(5), pp.1678~1712 (2009)
- Scheffer, D.R., "Practical aspects of numerical simulation of dynamic events : material interfaces", International Journal of Impact Engineering, 24(8), pp.821~842 (2000)
- teady-state cavity studies in a free-jet water tunnel, "Self, M.W.", St. Anthony Falls Hydraulic Laboratory, ~, pp.Report No. 47 (1955)
- Toro, E. F., "Restoration of the contact surface in the HLL Riemann solver", Shock Waves, 4, pp.25~34 (1994)
- Toro, E. F., "Riemann solvers and numerical methods for fluids dynamics : a practical introduction" (1997), Springer
- Wood, A. B., "A textbook of sound" (1930), Bell and Sons Ltd
