Page 17 - 《爆炸与冲击》2026年第2期

第 46 卷 寿列枫，等： 大尺度复杂环境下的强爆炸冲击波传播数值模拟技术研究 第 2 期

Modern Applied Physics, 2024, 15(2): 021005. DOI: 10.12061/j.issn.2095-6223.2024.021005.
[14] DRAZIN W. Blast propagation and damage in urban topographies [D]. Cambridge: University of Cambridge, 2018. DOI:
10.17863/CAM.23456.
[15] REMENNIKOV A. A review of methods for predicting bomb blast effects on buildings [J]. Journal of Battlefield Technology,
2003, 6(3): 5–10.
[16] SMITH P D, ROSE T A. Blast wave propagation in city streets-an overview [J]. Structural Safety and Reliability, 2006, 8(1):
16–28. DOI: 10.1016/j.strusafe.2005.09.001.
[17] HAO H, HAO Y, LI J, et al. Review of the current practices in blast resistant analysis and design of concrete structures [J].
Advances in Structural Engineering, 2016, 19(8): 1–31. DOI: 10.1177/1369433216653842.
[18] BIRNBAUM N K, COWLER M S, ITOH M, et al. AUTODYN-an interactive non-linear dynamic analysis program for
microcomputers through supercomputers [M]. Netherlands: Balkema, 1987.
[19] CREPEAU J E, NEEDHAM C E. Verification and validation of SHAMRC for nonideal airblast (NIAB) phenomenology [R].
USA: Defense Threat Reduction Agency, 2010.
[20] NOBLE C R, ANDERSON A T, BARTON N, et al. ALE3D: an arbitrary lagrangian-eulerian multi-physics code [R]. USA:
Lawrence Livermore National Laboratory, 2017. DOI: 10.2172/1375584.
[21] JEFFREY H, PETER V, TIMOTHY B. BlastFoam version 6.0 user guide [M]. USA: BlastFoam Consortium, 2022.
[22] KEVIN S, FABIEN P, SEBASTIEN L E, et al. ECOGEN: An open-source tool for multiphase, compressible, multiphysics
flows [J]. Computer Physics Communications, 2020, 251: 107093. DOI: 10.1016/j.cpc.2019.107093.
[23] FU M Y, LI R, LU T, et al. A hybrid fluid-solid interaction scheme combining the multi-component diffuse interface method
and the material point method [J]. Communications in Computational Physics, 2022, 32(5): 23–49. DOI: 10.4208/cicp.OA-
2022-0001.
[24] CHEN L, LI R, YAO C B. An approximate solver for multi-medium Riemann problem with Mie-Grüneisen equations of
state [J]. Research in the Mathematical Sciences, 2018, 5(3): 31–59. DOI: 10.1007/s40687-018-0151-3.
[25] GUO Y H, LI R, YAO C B. A numerical method on Eulerian grids for two-phase compressible flow [J]. Advances in Applied
Mathematics and Mechanics, 2016, 8(2): 187–212. DOI: 10.4208/aamm.2014.m697.
[26] ZEIN A, HANTKE M, WARNECKE G. Modeling phase transition for compressible two-phase flows applied to meta stable
liquids [J]. Journal of Computational Physics, 2010, 229(12): 2964–2998. DOI: 10.1016/j.jcp.2010.01.001.
[27] SAUREL R, PANTANO C. Diffuse-interface capturing methods for compressible two-phase flows [J]. Annual Review of
Fluid Mechanics, 2018, 50: 105–130. DOI: 10.1146/annurev-fluid-122316-050109.
[28] BAER M, NUNZIATO J. A two-phase mixture theory for the deflagration-to-detonation transition (DDT) in reactive granular
materials [J]. Journal of Multiphase Flow, 1986, 12(5): 861–889. DOI: 10.1016/0301-9322(86)90017-0.
[29] SAINSAULIEU L. Finite volume approximation of two phase-fluid flows based on an approximate Roe-type Riemann
solver [J]. Journal of Computational Physics, 1995, 121(4): 1–28. DOI: 10.1006/jcph.1995.1201.
[30] SAUREL R, PETITPAS F, BERRY R A. Simple and efficient relaxation methods for interfaces separating compressible
fluids. cavitating flows and shocks in multiphase mixture [J]. Journal of Computational Physics, 2009, 228(1): 1678–1712.
DOI: 10.1016/j.jcp.2008.11.002.
[31] SAUREL R, PETITPAS F. Modelling phase transition in metastable liquids: application to cavitating and flashing flows [J].
Journal of Fluid Mechanics, 2008, 607: 313–350. DOI: 10.1017/S0022112008002061.
[32] PELANTI M, SHYUE K M. A mixture-energy-consistent six-equation two-phase numerical model for fluid with interfaces,
cavitation and evaporation waves [J]. Journal of Computational Physics, 2014, 259: 331–357. DOI: 10.1016/j.jcp.2013.12.011.
[33] PELANTI M, SHYUE K M. A numerical model for multiphase liquid-vapor gas flows with interfaces and cavitation [J].
International Journal of Multiphase Flow, 2019, 113: 208–230. DOI: 10.1016/j.ijmultiphaseflow.2018.10.012.
[34] KAPILA A, MENIKOFF R, BDZIL J, et al. Two-phase modeling of deflagration-to-detonation transition in granular
materials: reduced equations [J]. Physics of Fluids, 2001, 13(9): 3002–3024. DOI: 10.1063/1.1398042.
[35] ALLAIRE G, CLERC S, KOKH S. A five-equation model for the simulation of interfaces between compressible fluids [J].
Journal of Computational Physics, 2002, 181(1): 577–616. DOI: 10.1006/jcph.2002.7143.
[36] GARRICK D P, OWKES M, REGELE J D. A finite-volume HLLC-based scheme for compressible interfacial flows with
surface tension [J]. Journal of Computational Physics, 2017, 339: 46–67. DOI: 10.1016/j.jcp.2017.03.012.

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