참고문헌 (18)

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2. 1944, Kennard, E.H., "The Effect of a Pressure Wave on a Plate or a Diaphragm," (No. DTMB-527). DAVID TAYLOR MODEL BASIN WASHINGTON DC. 

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4. 2011, Costanzo, F.A., "Underwater explosion phenomena and shock physics," Structural Dynamics, Vol.3, pp.917-938. 

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6. 2002, Geers, T.L. and Hunter, K.S., "An integrated wave-effects model for an underwater explosion bubble," The Journal of the Acoustical Society of America, 111(4), pp.1584-1601. 

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7. 1976, Kedrinskii, V.K., "Negative pressure profile in cavitation zone at underwater explosion near free surface," Acta Astronautica, 3(7-8), pp.623-632. 

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9. 1966, Gentry, R.A., Martin, R.E. and Daly, B.J., "An Eulerian differencing method for unsteady compressible flow problems," Journal of Computational Physics, 1(1), pp.87-118. 

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11. 1999, Mair, H.U., "Hydrocodes for structural response to underwater explosions," Shock and Vibration, 6(2), pp.81-96. 

    

12. 2013, Toro, E.F., Riemann solvers and numerical methods for fluid dynamics: a practical introduction, Springer Science & Business Media. 

13. 1999, Sethian, J.A., Level set methods and fast marching methods: evolving interfaces in computational geometry, fluid mechanics, computer vision, and materials science, Vol.3, Cambridge university press. 

14. 1999, Fedkiw, R.P., Aslam, T., Merriman, B. and Osher, S., "A non-oscillatory Eulerian approach to interfaces in multimaterial flows (the ghost fluid method)," Journal of computational physics, 152(2), pp.457-492. 

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15. 2013, Lahooti, M. and Pishevar, A., "A CWENO ghost fluid method for compressible multimaterial flow," International Journal for Numerical Methods in Fluids, 73(10), pp.904-926. 

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16. 2013, Fechter, S., Jaegle, F. and Schleper, V., "Exact and approximate Riemann solvers at phase boundaries," Computers & Fluids, 75, pp.112-126. 

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17. 2016, Schleper, V., "A HLL-type Riemann solver for two-phase flow with surface forces and phase transitions," Applied Numerical Mathematics, 108, pp.256-270. 

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18. 1994, Toro, E.F., Spruce, M. and Speares, W., "Restoration of the contact surface in the HLL-Riemann solver," Shock waves, 4(1), pp.25-34. 

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