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Nonlinear transient analysis of submerged circular plates subjected to underwater explosions. (English) Zbl 0900.73111


MSC:

74M20 Impact in solid mechanics
74K20 Plates
74S05 Finite element methods applied to problems in solid mechanics
74S15 Boundary element methods applied to problems in solid mechanics
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[1] Cole, R. H., Underwater Explosion (1948), Princeton University Press: Princeton University Press Princeton, NJ
[2] Mindlin, R. D.; Bleich, H. H., Response of an elastic cylindrical shell to a transverse, step shock wave, J. Appl. Mech., 20, 189-195 (1953) · Zbl 0050.18807
[3] Geers, T. L., Residual potential and approximate methods for three-dimensional fluid-structure interaction problems, J. Acoust. Soc. Am., 49, 1505-1510 (1971)
[4] Geers, T. L., Doubly asymptotic approximations for transient motion of submerged structures, J. Acoust. Soc. Am., 64, 1500-1508 (1978) · Zbl 0385.76081
[5] DeRuntz, J. A.; Drogan, F. A., Underwater shock analysis of non-linear structure, (A Reference Manual for the USA-STAGS code (Version 3), DNA 5545F (1980), Defense Nuclear Agency: Defense Nuclear Agency Washington, DC)
[6] Slater, J. E.; Norwood, M. E., Naval ship structural analysis for underwater explosions, (Proc. 2nd Canadian Marine Dynamics Conf. (1993), UBC: UBC Vancouver), 176-184
[7] Olson, M. D., Efficient modelling of blast-loaded stiffened plate and cylindrical shell structures, Comput. Struct., 40, 1139-1149 (1991) · Zbl 0775.73045
[8] Jiang, J.; Olson, M. D., New design-analysis techniques for blast loaded stiffened box and cylindrical shell structures, Int. J. Impact Engrg., 13, 189-202 (1993)
[9] Richardson, J. M.; Kirkwood, J. G., Theory of the plastic deformation of thin plates by underwater explosions, (Underwater Explosion Research, Vol. 3 (1950), Office of Naval Research, Department of the Navy: Office of Naval Research, Department of the Navy USA)
[10] Huang, H.; Everstine, G. C.; Wang, Y. F., Retarded potential techniques for the analysis of submerged structures impinged by weak shock waves, (Belytschko, T.; Geers, T. L., Computational Methods for Fluid-Structure Interaction Problems. Computational Methods for Fluid-Structure Interaction Problems, Appl. Mech. Div., ASME, 26 (1977)), 83-94 · Zbl 0389.73023
[11] Myers, M. K.; Hausmann, J. S., Computation of acoustic scattering from a moving rigid surface, J. Acoust. Soc. Am., 9, 2594-2605 (1992)
[12] Jiang, J.; Olson, M. D., Modelling of underwater shock-induced response of thin plate structures, (Structural Research Series, Report No. 39 (1994), Department of Civil Engineering, University of British Columbia: Department of Civil Engineering, University of British Columbia Vancouver, BC)
[13] Cowper, G. R.; Symonds, P. S., Strain hardening and strain rate effects in the impact loading of cantilever beams, (Technical Report No. 28 (1957), Brown University: Brown University Providence, RI), Contract No. 562(10)
[14] Baker, B. B.; Copson, E. T., The Mathematical Theory of Huygens’ Principle (1939), Oxford University Press: Oxford University Press Oxford · Zbl 0022.22803
[15] Sandler, I., A method of successive approximations for structure-medium interaction problems, (Kalinowski, A. J., Computational Methods for Infinite Domain Media-Structure Interaction. Computational Methods for Infinite Domain Media-Structure Interaction, Appl. Mech. Div., ASME, 46 (1981)), 67-82
[16] J.E. Slater, private communications, 1993.; J.E. Slater, private communications, 1993.
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