Asay, J. R. and Shahinpoor, M. (eds.) (1993) High-Pressure Shock Compression of Solids. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Davison, L. W., Grady, D. E. and Shahinpoor, M. (eds.) (1996) High Pressure Shock Compression of Solids II: Dynamic Fracture and Fragmentation. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Davison, L. W. and Shahinpoor, M. (eds.) (1998) High-Pressure Shock Compression of Solids III. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Davison, L. W., Horie, Y. and Shahinpoor, M. (eds.) (1997) High-Pressure Shock Compression of Solids IV: Response of Highly Porous Solids to Shock Loading. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Davison, L. W., Horie, Y. and Sekine, T. (eds.) (2003) High-Pressure Shock Compression of Solids V: Shock Chemistry with Applications to Meteorite Impacts. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Horie, Y., Davison, L. W. and Thadani, N. (eds.) (2003) High-Pressure Shock Compression of Solids VI: Old Paradigms and New Challenges. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Fortov, V. E., Altshuler, L. V., Trunin, R. F. and Funtikov, A. I. (eds.) (2004) High Pressure Shock Compression VII: Shock Waves and Extreme States of Matter. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Chhabildas, L. C., Davison, L. W. and Horie, Y. (eds.) (2005) High-Pressure Shock Compression of Solids VIII: The Science and Technology of High-Velocity Impact. Shock Wave and High Pressure Phenomena. New York: Springer.CrossRefGoogle Scholar

Angel, R. J., Bujak, M., Zhao, J., Gatta, G. D. and Jacobsen, S. D. (2007) Effective hydrostatic limits of pressure media for high-pressure crystallographic studies, J. Appl. Cryst., 40: 26–32.CrossRefGoogle Scholar

Armstrong, R. W. and Walley, S. M. (2008) High strain rate properties of metals and alloys, Int. Mater. Rev., 53: 105–128.CrossRefGoogle Scholar

Asay, J. R. and Lipkin, J. (1978) A self-consistent technique for estimating the dynamic yield strength of a shock-loaded material, J. Appl. Phys., 49: 4242–4247.CrossRefGoogle Scholar

Asay, J. R., Konrad, C. H., Hall, C. A. et al. (1999) Use of Z-pinch radiation sources for high-pressure shock wave studies, in New Models and Numerical Codes for Shock Wave Processes in Condensed Media, ed. Cameron, I. G.Aldermaston, Berkshire, UK: AWE Hunting Brae, pp. 287–297.Google Scholar

Asay, J. R., Ao, T., Vogler, T. J., Davis, J.-P. and GrayIII, G. T. (2009) Yield strength of tantalum for shockless compression to 18 GPa, J. Appl. Phys., 106: 073515.CrossRefGoogle Scholar

ASM Metals Handbook, Vol. 8: Mechanical Testing and Evaluation (2000). Materials Park, OH: ASM International.

Bai, Y. L. and Dodd, B. (1992) Adiabatic Shear Localization. Oxford: Pergamon Press.Google Scholar

Bailey, A. and Murray, S. G. (1989) Explosives, Propellants and Pyrotechnics. London: Brassey's.Google Scholar

Bell, J. F. (1973) The experimental foundations of solid mechanics, in Encyclopedia of Physics, Vol. VIa. Berlin: Springer Verlag.Google Scholar

Benson, D. J. (1992) Computational methods in Lagrangian and Eulerian hydrocodes,Comput. Meth. Appl. Mech. Eng., 99: 235–394.CrossRefGoogle Scholar

Berthelot, M. and Vieille, P. (1882) Sur la vitesse de propagation des phenomenes explosifs dans les gaz, C. R. Acad. Sci. Paris, 94: 101–108.Google Scholar

Berthelot, M. (1883) Sur la force des matières explosives d'après la thermochimie. Gauthier-Villars.

Barker, L. M. and Hollenbach, R. E. (1970) Shock-wave studies of PMMA, fused silica, and sapphire, J. Appl. Phys., 41: 4208–4226.CrossRefGoogle Scholar

Bourne, N. K. (2001a) On the laser ignition and initiation of explosives,Proc. R. Soc. Lond. A., 457(2010): 1401–1426.CrossRefGoogle Scholar

Bourne, N. K. (2001b) The onset of damage in shocked alumina,Proc. R. Soc. Lond. A., 457(2013): 2189–2205.CrossRefGoogle Scholar

Bourne, N. K. (2004) Gas gun for dynamic loading of explosives, Rev. Sci. Instrum., 75(1): 1–6.CrossRefGoogle Scholar

Bourne, N. K. (2005a) On the impact and penetration of soda-lime glass,Int. J. Imp. Engng., 32: 65–79.CrossRefGoogle Scholar

Bourne, N. K. (2005b) On impacting liquid jets and drops onto polymethylmethacrylate targets, Proc. R. Soc. Lond. A., 461: 1129–1145.CrossRefGoogle Scholar

Bourne, N. K. (2005c) The shock response of float-glass laminates,J. Appl. Phys., 98(6), 063515.CrossRefGoogle Scholar

Bourne, N. K. (2006a) Impact on alumina. I. Response at the mesoscale, Proc. R. Soc. Lond. A, 462(2074): 3061–3080.CrossRefGoogle Scholar

Bourne, N. K. (2006b) Impact on alumina. II. Linking the mesoscale to the continuum, Proc. R. Soc. Lond. A., 462(2075): 3213–3231.CrossRefGoogle Scholar

Bourne, N. K. (2008). The relation of failure under 1D shock to the ballistic performance of brittle materials,Int. J. Imp. Engng., 35: 674–683.CrossRefGoogle Scholar

Bourne, N. K. (2009) Shock and awe, Physics World, 22(1): 26–29.CrossRefGoogle Scholar

Bourne, N. K. (2011) Materials’ physics in extremes: akrology, Metall. Mater. Trans. A., 42: 2975–2984.CrossRefGoogle Scholar

Bourne, N. K. and Field, J. E. (1999) On the impact and penetration of transparent targets, Proc. R. Soc. Lond. A., 455: 4169–4179.CrossRefGoogle Scholar

Bourne, N. K. and GrayIII, G. T. (2005a) Computational design of recovery experiments for ductile metals, Proc. R. Soc. Lond. A., 460: 3297–3312.CrossRefGoogle Scholar

Bourne, N. K. and GrayIII, G. T. (2005b) Soft-recovery of shocked polymers and composites, J. Phys D. Appl. Phys., 38: 3690–3694.CrossRefGoogle Scholar

Bourne, N. K. and Millett, J. C. F. (2000) Shock-induced interfacial failure in glass laminates, Proc. R. Soc. Lond. A., 456(2003): 2673–2688.CrossRefGoogle Scholar

Bourne, N. K. and Millett, J. C. F. (2001) Decay of the elastic precursor in a filled glass, J. Appl. Phys., 89(10): 5368–5371.CrossRefGoogle Scholar

Bourne, N. K. and Milne, A. M. (2004) Shock to detonation transition in a plastic bonded explosive,J. Appl. Phys., 95(5): 2379–2385.CrossRefGoogle Scholar

Bourne, N. K., Rosenberg, Z. and Field, J. E. (1995) High-speed photography of compressive failure waves in glasses, J. Appl. Phys., 78(6): 3736–3739.CrossRefGoogle Scholar

Bourne, N. K., Millett, J. C. F., Rosenberg, Z. and Murray, N. H. (1998) On the shock induced failure of brittle solids, J. Mech. Phys. Solids, 46(10): 1887–1908.CrossRefGoogle Scholar

Bourne, N. K., Millett, J. C. F. and Field, J. E. (1999) On the strength of shocked glasses, Proc. R. Soc. Lond. A, 455(1984): 1275–1282.CrossRefGoogle Scholar

Bourne, N. K., Rosenberg, Z. and Field, J. E. (1999) Failure zones in polycrystalline aluminas, Proc. R. Soc. Lond. A., 455(1984): 1267–1274.CrossRefGoogle Scholar

Bourne, N. K., Millett, J. C. F., Chen, M., McCauley, J. W. and Dandekar, D. P. (2007) On the Hugoniot elastic limit in polycrystalline alumina, J. Appl. Phys., 102: 073514.CrossRefGoogle Scholar

Bourne, N. K., Millett, J. C. F., Brown, E. N and GrayIII, G. T. (2007) The effect of halogenation on the shock properties of semi-crystalline thermo-plastics, J. Appl. Phys., 102: 063510.CrossRefGoogle Scholar

Bourne, N. K., GrayIII, G. T. and Millett, J. C. F. (2009) On the shock response of cubic metals, J. Appl. Phys., 106(9): 091301.CrossRefGoogle Scholar

Bourne, N. K., Millett, J. C. F. and GrayIII, G. T. (2009) On the shock compression of polycrystalline metals. J. Mat. Sci. 44(13): 3319–3343.CrossRefGoogle Scholar

Bowden, F. P. and Tabor, D. (1950/2001) The Friction and Lubrication of Solids. Oxford: Oxford University Press. Originally published 1950, revised edition 2001.Google Scholar

Bowden, F. P. and Yoffe, A. D. (1952/1985) Initiation and Growth of Explosion in Liquids and Solids. Cambridge: Cambridge University Press. Originally published 1952, revised edition 1985.Google Scholar

Brannon, R. M., Wells, J. M. and Strack, O. E. (2007) Validating theories for brittle damage, Metal. Mater. Trans. A, 38: 2861–2868.CrossRefGoogle Scholar

Bridgman, P. W. (1914) Two new modifications of phosphorus, J. Am. Chem. Soc. 36(7): 1344–1363.CrossRefGoogle Scholar

Bridgman, P. W. (1952) The Physics of High Pressure. Bell and Sons, reprint.Google Scholar

Bringa, E. M., Rosolankova, K., Rudd, R. E. et al. (2006), Shock deformation of face-centred-cubic metals on subnanosecond timescales, Nature Materials, 5: 805–809.CrossRefGoogle ScholarPubMed

Bushman, A. V., Lomonosov, I. V. and Khishchenko, K. V. (2002) Rusbank Shock Wave Database, .

Calladine, C. R. and English, R. W. (1984) Strain-rate and inertia effects in the collapse of two types of energy-absorbing structure, Int. J. Mech. Sci., 26: 689–701.CrossRefGoogle Scholar

Cao, B. Y., Meyers, M. A., Lassila, D. H. et al. (2005) Effect of shock compression method on the defect substructure in monocrystalline copper, Mat. Sci. and Eng A., 409: 270–281.CrossRefGoogle Scholar

Carter, W. J. and Marsh, S. P. (1995; republished by J.N. Fritz and S.A. Sheffield from a report put together in 1977), Hugoniot Equation of State of Polymers. Los Alamos, NM: Los Alamos National Laboratory.CrossRefGoogle Scholar

Cerreta, E. K., GrayIII, G. T., Hixson, R. S., Rigg, P. A. and Brown, D. W. (2005) The influence of interstitial oxygen and peak pressure on the shock loading behavior of zirconium, Acta Materialia, 53: 1751–1758.CrossRefGoogle Scholar

Chapman, D.L. (1899) On the rate of explosion in gases,Philos. Mag., series 5, 47: 90–104.CrossRefGoogle Scholar

Chen, M. W., McCauley, J. W., Dandekar, D. P. and Bourne, N. K. (2006) Dynamic plasticity and failure of high-purity alumina under shock loading, Nature Mater., 5: 614–618.CrossRefGoogle ScholarPubMed

Cheny, J.-M. and Walters, K. (1999) Rheological influences on the splashing experiment, J. Non-Newtonian Fluid Mech., 86: 185–210.CrossRefGoogle Scholar

Chree, C. (1889) The equations of an isotropic elastic solid in polar and cylindrical coordinates, their solutions and applications, Trans. Cambridge Philos. Soc. Math. Phys. Sci. 14: 250.Google Scholar

Cochran, S. and Banner, D. (1977) Spall studies in uranium, J. Appl. Phys., 48: 2729–2737.CrossRefGoogle Scholar

Collins, G. S., Melosh, H. J. and Marcus, R. A. (2005) Earth Impact Effects Program: a web-based computer program for calculating the regional environmental consequences of a meteoroid impact on Earth, Meteorit. Planet. Sci., 40: 817.CrossRefGoogle Scholar

Collins, G. W., Da Silva, L. B., Celliers, P. et al. (1998) Measurements of the equation of state of deuterium at the fluid insulator–metal transition, Science, 281: 1178–1181.CrossRefGoogle ScholarPubMed

Cooper, P. W. (1997) Explosives Engineering. New York: Wiley.Google Scholar

Courant, R. and Friedrichs, K. O. (1948) Supersonic Flow and Shock Waves. New York: Interscience.Google Scholar

Cox, B. N., Gao, H., Gross, D. and Rittel, D. (2005) Modern topics and challenges in dynamic fracture, J. Mech. Phys. Solids, 53: 565–596.CrossRefGoogle Scholar

Curran, D. R., Seaman, L. and Shockey, D. A. (1977) Dynamic failure in solids, Phys. Today, 30: 46.CrossRefGoogle Scholar

Curran, D. R., Seaman, L. and Shockey, D. A. (1987) Dynamic Failure of Solids. Amsterdam: North-Holland.Google Scholar

Da Silva, L. B., Celliers, P., Collins, G.W. et al. (1997) Absolute equation of state measurements on shocked liquid deuterium up to 200 GPa (2 Mbar), Phys. Rev. Lett., 78: 483–486CrossRefGoogle Scholar

Dai, L. H. and Bai, Y. L. (2008) Basic mechanical behaviors and mechanics of shear banding in BMGs, Int. J. Imp. Eng., 35: 704–716CrossRefGoogle Scholar

Davis, W. C. (1987) The detonation of explosives, Sci. Am., 256(5): 106.CrossRefGoogle Scholar

Davison, L. and Graham, R. A. (1979) Shock compression of solids, Phys. Rep., 55(4): 255–379.CrossRefGoogle Scholar

DeCarli, P. S. and Jamieson, J. C. (1961) Formation of diamond by explosive shock, Science, 133: 1821–1822.CrossRefGoogle ScholarPubMed

Döring, W. (1943) Über Detonationsvorgang in Gasen (On the detonation process in gases), Annalen der Physik, 43: 421–436.CrossRefGoogle Scholar

Dolan, D. H. and Gupta, Y. M. (2004) Nanosecond freezing of water under multiple shock wave compression: optical transmission and imaging measurements, J. Chem. Phys., 121: 9050–9057.CrossRefGoogle ScholarPubMed

Dremin, A. N. and Adadurov, G. A. (1964) Behaviour of a glass at dynamic loading, Fiz. Tverd. Tela, 6(6): 1757–1764.Google Scholar

Duffy, J., Campbell, J. D. and Hawley, R. H. (1971) On the use of a torsional split Hopkinson bar to study rate effects in 1100-0 aluminum, J. Appl. Mech., 38(1): 83–92.CrossRefGoogle Scholar

Duffy, T. S. (2005) Synchrotron facilities and the study of the Earth's deep interior, Rep. Prog. Phys., 68: 1811–1859.CrossRefGoogle Scholar

Duffy, T. S. (2007) Strength of materials under static loading in the diamond anvil cell, in Shock Compression of Condensed Matter 2007, eds. Furnish, M. D., et al. Melville, NY: American Institute of Physics, pp. 639–644.Google Scholar

Duffy, T. S., Shen, G., Shu, J., Mao, H.-K., Hamley, R. J. and Singh, A. K. (1999) Elasticity, shear strength, and equation of state of molybdenum and gold from X-ray diffraction under nonhydrostatic compression to 24 GPa, J. Appl. Phys., 86: 6729–6736.CrossRefGoogle Scholar

Duvall, G. E. and Graham, R. A. (1977) Phase transitions under shock-wave loading, Rev. Mod. Phys., 49(3): 523–580.CrossRefGoogle Scholar

Esposito, A. P., Farber, D. L., Reaugh, J. E. and Zaug, J. M. (2003) Reaction propagation rates in HMX at high pressure, Propell. Explos. Pyrot., 28: 83–88.CrossRefGoogle Scholar

Fickett, W. and Davis, W. C. (2000) Detonation: Theory and Experiment. Mineola, NY: Courier Dover Publications. Reprint, originally published 1979.Google Scholar

Field, J. E., Bourne, N. K., Palmer, S. J. P. and Walley, S. M. (1992) Hot-spot ignition mechanisms for explosives and propellants, Phil. Trans. R. Soc. Lond. A, 339: 269–283.CrossRefGoogle Scholar

Follansbee, P. S., Regazzoni, G. and Kocks, U.F. (1984) The transition in drag-controlled deformation in copper at high strain rates, Inst. Phys. Conf. Ser., 70: 71–80.Google Scholar

Fortov, V. E. (2011) Extreme States of Matter on Earth and in the Cosmos. Berlin: Springer.CrossRefGoogle Scholar

Frank-Kamenetskii, D. A. (1969) Diffusion and Heat Transfer in Chemical Kinetics, 2nd edn., translated by J. P. Appleton. New York: Plenum Press.Google Scholar

Freund, L. B. (1990) Dynamic Fracture Mechanics. Cambridge Monographs on Mechanics and Applied Mathematics. Cambridge: Cambridge University Press.CrossRefGoogle Scholar

French, B. M. (1998) Traces of Catastrophe: A Handbook of Shock-Metamorphic Effects in Terrestrial Meteorite Impact Structures. LPI Contribution No. 954. Houston, TX: Lunar and Planetary Institute.Google Scholar

Gama, B. A., Lopatnikov, S. L., GillespieJr., J. W. (2004) Hopkinson bar experimental technique: a critical review, Appl. Mech. Rev., 57(4), 223–250.CrossRefGoogle Scholar

Germann, T. C., Tanguy, D., Holian, B. L., Lomdahl, P.S., Mareschal, M. and Ravelo, R. (2004) Dislocation structure behind a shock front in fcc perfect crystals: Atomistic simulation results. Metall. Mater. Trans. A, 35: 2609–2615.CrossRefGoogle Scholar

Gibbons, R. V. and Ahrens, T. J. (1971) Shock metamorphism of silicate glasses. J. Geophys. Res., 76, p. 5489–5498.CrossRefGoogle Scholar

Grady, D. E. (1997) Shock-wave compression of brittle solids, Mech. Mater., 29: 181–203.CrossRefGoogle Scholar

Grady, D. E. (2006) Fragmentation of Rings and Shells: The Legacy of N.F. Mott. New York: Springer.Google Scholar

Grady, D. E. (2007) The shock wave profile, in Shock Compression of Condensed Matter 2007, eds Furnish, M. D., Elert, M., Chau, R., Holmes, N. C. and Nguyen, J.Melville, NY: American Institute of Physics, pp. 3–11.Google Scholar

Grady, D. E. (2010) Structured shock waves and fourth power law, J. Appl. Phys., 107: 013506.CrossRefGoogle Scholar

Grady, D. E. and Kipp, M. E. (1993) Dynamic fracture and fragmentation, in High-Pressure Shock Compression of Solids, eds. Asay, J. R. and Shahinpoor, M.. New York: Springer-Verlag, pp. 265–322.CrossRefGoogle Scholar

GrayIII, G. T. (2000a) Classic split-Hopkinson pressure bar testing, in ASM Handbook, Vol. 8: Mechanical Testing and Evaluation. Materials Park, OH: ASM International, pp. 462–476.Google Scholar

GrayIII, G. T. (2000b) Shock wave testing of ductile materials, in ASM Handbook, Vol. 8: Mechanical Testing and Evaluation. Materials Park, OH: ASM International, pp. 530–538.Google Scholar

Griffith, A. A. (1921) The phenomena of rupture and flow in solids, Philos. Trans. R. Soc. London A, 221: 163–198.CrossRefGoogle Scholar

Gupta, Y. M., Winey, J. M., Trivedi, P. B. et al. (2009) Large elastic wave amplitude and attenuation in shocked pure aluminium,J. Appl. Phys., 105: 036107.CrossRefGoogle Scholar

Gurney, R. (1943) The initial velocities of fragments from bombs, shells and grenades. Report no. 405, Ballistic Research Laboratory, Aberdeen, MD, AII-36218.

Harding, J., Wood, E. O. and Campbell, J. D. (1960) Tensile testing of materials at impact rates of strain, J. Mech. Engng Sci., 2, 88–96.CrossRefGoogle Scholar

Hayes, D. B., (1974) Polymorphic phase transformation rates in shock-loaded potassium chloride, J. Appl. Phys., 45: 1208–1217.CrossRefGoogle Scholar

Hermann, W. (1969) Constitutive equation for the dynamic compaction of ductile porous materials, J. Appl. Phys., 40: 2490–2499.CrossRefGoogle Scholar

Hill, R. (1963) Elastic properties of reinforced solids: some theoretical principles, J. Mech. Phys. Solids, 11: 357–372.CrossRefGoogle Scholar

Hoge, G. and Mukherjee, A. K. (1977) The temperature and strain rate dependence of the flow stress of tantalum, J. Mater. Sci., 12: 1666–1672.CrossRefGoogle Scholar

Holian, B. L. (1988) Modeling shock wave deformation via molecular dynamics, Phys. Rev. A, 37: 2562–2568.CrossRefGoogle ScholarPubMed

Holtkamp, D. B., Clark, D. A., Ferm, E. N. et al. (2004) A survey of high explosive-induced damage and spall in selected metals using proton radiography, in Proceedings of the Conference of the American Physical Society on Shock Compression of Condensed Matter, Portland, OR, 20–25 July 2003. Melville, NY: American Institute of Physics, pp. 477–482.Google Scholar

Honeycombe, R. W. K. (1984) The Plastic Deformation of Metals, 2nd edition. London: Edward Arnold.Google Scholar

Hopkinson, B. (1914) A method of measuring the pressure produced in the detonation of high explosives or by the impact of bullets, Proc. R. Soc. Lond. A., 89(612): 411–413.CrossRefGoogle Scholar

Hu, J., Zhou, X., Dai, C., Tan, H. and Li, J. (2008) Shock-induced bct-bcc transition and melting of tin identified by sound velocity measurements, J. Appl. Phys., 104: 083520.CrossRefGoogle Scholar

Hugoniot, P-H. (1887a) Mémoire sur la propagation du mouvement dans un fluide indéfini, J. Math. Pures Appl. (4th series), 3: 477–492 and 4: 153–168.Google Scholar

Hugoniot, P-H. (1887b) Sur la propagation du mouvement dans les corps et spécialement dans les gaz parfaits (première partie), J. l’École Polytech., 57: 3–97.Google Scholar

Hugoniot, P-H. (1889) Sur la propagation du mouvement dans les corps et spécialement dans les gaz parfaits (deuxième partie), J. l’École Polytech., 58: 1–125.Google Scholar

Inglis, C. E. (1913) Stresses in a plate due to the presence of cracks and sharp corners, Proc. Inst. Naval Arch., 55: 219–241.Google Scholar

Irwin, G. R. (1985) Fracture mechanics, in ASM Metals Handbook, Vol. 8: Mechanical Testing and Evaluation (2000). Materials Park, OH: ASM International, pp. 439–458.Google Scholar

James, H. R. and Lambourn, B. D. (2001) A continuum-based reaction growth model for the shock initiation of explosives, Propell. Explos. Pyrot., 26: 246–256.3.0.CO;2-1>CrossRefGoogle Scholar

Jenniskens, P., Shaddad, M. H., Numan, D. et al. (2009) The impact and recovery of asteroid 2008 TC3, Nature, 458: 485–488.CrossRefGoogle Scholar

Jouguet, E. (1906) Sur la propagation des réactions chimiques dans les gaz: les ondes de choc, J. Math. Pures Appli. (6ème Sér.), 2: 5–86.Google Scholar

Jouguet, E. (1917) Mécanique des Explosifs. Paris, France: Octave Doin.Google Scholar

Kalantar, D.H., Remington, B.A., Chandler, E.A. et al. (1999) High pressure solid state experiments on the Nova laser, Int. J. Impact Engng., 23: 409–420.CrossRefGoogle Scholar

Kanel, G. I., Rasorenov, S. V., Fortov, V. E. and Abasehov, M. M. (1991) The fracture of glass under high pressure impulsive loading, High. Press. Res., 6: 225–232.Google Scholar

Kelly, A. (1973) Strong Solids, 2nd edition. Oxford: Clarendon Press.Google Scholar

Knudson, M. D., Hanson, D. L., Bailey, J. E., Hall, C. A., Asay, J. R. and Anderson, W. W. (2001) Phys. Rev. Lett., 87: 225501.CrossRef

Koller, D. D., Hixson, R. S., GrayIII, G. T. et al. (2006) Explosively driven shock induced damage in OFHC Cu, in Shock Compression of Condensed Matter 2006, eds. Furnish, M. D., Elert, M. L., Russell, T. P. and White, C. T.Melville, NY: American Institute of Physics, pp. 599–602.Google Scholar

Kolsky, H. (1953) Stress Waves in Solids. Oxford: Clarendon Press.Google Scholar

LankfordJr., J. (2005) The role of dynamic material properties in the performance of ceramic armour, Int. J. Appl. Ceram. Tech., 1(3): 205–210.CrossRefGoogle Scholar

Lawn, B. R. (1993) Fracture of Brittle Solids, 2nd edition. Cambridge: Cambridge University Press.CrossRefGoogle Scholar

Lee, E. L. and Tarver, C. M. (1980) A phenomenological model of shock initiation in heterogeneous explosives, Phys. Fluids, 23: 2362.CrossRefGoogle Scholar

Luebcke, P. E., Dickson, P. M. and Field, J. E. (1995) An experimental study of the deflagration-to-detonation transition in granular secondary explosives, Proc. R. Soc. A., 448: 439–448.CrossRefGoogle Scholar

MacLeod, S. G.,Tegner, B. E., Cynn, H. et al. (2012) Experimental and theoretical study of Ti-6Al-4V to 220 GPa, Phys. Rev. B, 85: 224202.CrossRefGoogle Scholar

Mader, C. L. (1979) Numerical Modeling of Explosives and Propellants. London: CRC Press, reprint.Google Scholar

Mallard, E. and Le Chatelier, H. (1881) On the propagation velocity of burning in gaseous explosive mixtures, C. R. Acad. Sci. Paris, 93: 145–148.Google Scholar

Malvern, L. E. (1969) Introduction to the Mechanics of a Continuous Medium. Englewood Cliffs, NJ: Prentice-Hall.Google Scholar

Marchand, A. and Duffy, J. (1988) An experimental study of the formation process of adiabatic shear bands in a structural steel, J. Mech. Phys. Solids, 36: 251–283.CrossRefGoogle Scholar

Marsh, S. P. (1980) LASL Shock Hugoniot Data. Berkeley, CA: University of California Press.Google Scholar

McClintock, F. A. and Walsh, J. B. (1962), Friction on Griffith cracks in rocks under pressure, Proc. 4th Natl. Congr. Appl. Mech., Berkeley, CA, pp. 1015–1021.Google Scholar

Merzkirch, W. (1993) Flow Visualization. London: Academic Press.Google Scholar

Meyers, M. A. (1994) Dynamic Behavior of Materials. Chichester: Wiley.CrossRefGoogle Scholar

Meyers, M. A., Aimone, C. T. (1983) Dynamic fracture (spalling) of metals, Prog. Mater. Sci.: 1–96.

Millett, J. C. F., Bourne, N. K. and Rosenberg, Z. (1998) Observations of the Hugoniot curves for glasses as measured by embedded stress gauges, J. Appl. Phys., 84(2): 739–741.CrossRefGoogle Scholar

Millett, J. C. F., Bourne, N. K. and Stevens, G. S. (2006) Taylor impact of polyether ether ketone, Int. J. Impact Eng., 32(7): 1086–1094.CrossRefGoogle Scholar

Millett, J. C. F., Whiteman, G. and Bourne, N. K. (2009) Lateral stress and shear strength behind the shock front in three face centered cubic metals, J. Appl. Phys., 105: 033515.CrossRefGoogle Scholar

Millett, J. C. F., Bourne, N. K., Park, N. T., Whiteman, G. and GrayIII, G. T. (2011) On the behaviour of body-centred cubic metals to one-dimensional shock loading,J. Mater. Sci., 46: 3899–3906.CrossRefGoogle Scholar

Mills, N. J. (1993) Plastics: Microstructure and Engineering Applications. London: Edward Arnold.Google Scholar

Minshall, S. (1955) Phys. Rev. 98: 271.

Mott, N. F. (1947) Fragmentation of shell cases, Proc. Royal Soc., A189: 300–305.CrossRefGoogle Scholar

Murray, N. H., Bourne, N. K. and Rosenberg, Z. (1998) The dynamic compressive strength of aluminas, J. Appl. Phys., 84(9): 4866–4871.CrossRefGoogle Scholar

Nesterenko, V. F. and Bondar, M. P. (1994) Localization of deformation in collapse of a thick walled cylinder, Combus. Explos. Shock Waves, 30(4): 500–509.CrossRefGoogle Scholar

Neumann, J., von (1942) Theory of Detonation Waves, Office of Scientific Research and Development, Report 549, Ballistic Research Laboratory File No. X-122. Aberdeen Proving Ground, Maryland.Google Scholar

Odeshi, A. G., Bassim, M. N. and Al-Ameeri, S. (2006) Adiabatic shear bands in a high-strength low alloy steel, Mater. Sci. Engng. A, 419: 69–75.CrossRefGoogle Scholar

Orowan, E. (1934) Zur Kristallplastizität III, Z. Phys., 89: 634–659.CrossRefGoogle Scholar

Pierazzo, E. and Melosh, H. J. (2000) Understanding oblique impacts from experiments, observations and modelling, Annu. Rev. Earth Planet. Sci., 28: 141–167.CrossRefGoogle Scholar

Pochhammer, L. (1876) Uber die fortpflanzungsgeschwindigkeiten kleiner schwingungen in einem unbegrenzten isotropen kreiscylinder, J. Fur. Reine and Angewandte Math. (Crelle), 81: 324–336.Google Scholar

Popolato, A. (1972) in Behaviour and Utilisation of Explosives in Engineering Design, ed. Henderson, R. L.. Albuquerque, NM: ASME.Google Scholar

Powell, J. L. (1998) Night Comes to the Cretaceous: Dinosaur Extinction and the Transformation of Modern Geology. New York: W.H. Freeman.Google Scholar

Raftenberg, M. N. (2001) A shear banding model for penetration calculations, Int. J. Imp. Engng., 25(2): 123–146.CrossRefGoogle Scholar

Rankine, W. J. M. (1870) On the thermodynamic theory of waves of finite longitudinal disturbances,Phil. Trans. R. Soc. Lond., 160: 277–288.CrossRefGoogle Scholar

Rayleigh, J. W. S. (1877) The Theory of Sound. London: Macmillan and Co.Google Scholar

Reddy, T. Y. and Reid, S. R. (1980) Phenomena associated with the crushing of metal tubes between rigid plates,Int. J. Solids Struct., 16(6): 545–562.CrossRefGoogle Scholar

Reiner, M. (1964) The Deborah Number, Phys. Today, 17(1): 62.CrossRefGoogle Scholar

Remington, B. A., Bazan, G., Bringa, E. M. et al. (2006) Material dynamics under extreme conditions of pressure and strain rate, Mat. Sci. Tech., 22: 474–488.CrossRefGoogle Scholar

Rivas, J. M., Zurek, A. K., Thissell, W. R., Tonks, D. L. and Hixson, R. S. (2000) Quantitative description of damage evolution in ductile fracture of tantalum, Metal. Mater. Trans. A, 31: 845–851.CrossRefGoogle Scholar

Romanchenko, V. I. and Stepanov, G. V. (1980) Dependence of the critical stresses on the loading time parameters during spall in copper, aluminum, and steel, J. Appl. Mech. Tech. Phys., 21: 555–561.CrossRefGoogle Scholar

Rosenberg, Z. and Dekel, E. (2012) Terminal Ballistics. London: Springer.CrossRefGoogle Scholar

Seigel, A. E. (1965) The Theory of High Speed Guns, AGARDograph 91, May.

Schön, E. (2004). Asa-Tors hammare, Gudar och jättar i tro och tradition. Värnamo: Fält & Hässler.Google Scholar

Smallman, R. E. and Bishop, R. J. (1999) Modern Physical Metallurgy and Materials Engineering, 6th edition. Oxford: Butterworth-Heinemann.Google Scholar

Stokes, Sir, George Gabriel (1851) On the alleged necessity for a new general equation in hydrodynamics, Philos. Mag., I: 157–160, 393–394.Google Scholar

Swegle, J. W. and Grady, D. E. (1985) Shock viscosity and the prediction of shock wave rise times, J. Appl. Phys., 58: 692.CrossRefGoogle Scholar

Taylor, J. W. and Rice, M. H. (1963) Decay of the elastic precursor wave in Armco iron, J. Appl. Phys, 34: 364–371.CrossRefGoogle Scholar

van Thiel, M. (1966) Compendium of Shock Wave Data (2 vols plus suppl.). Livermore, CA: Lawrence Radiation Laboratory.Google Scholar

Wadsworth, G. (2007) Basic Research Needs for Materials under Extreme Environments. Office of Science, US Department of Energy, available at .Google Scholar

Walley, S. M. (2007) Shear localization: a historical review, Metall. Mater. Trans. A, 38(11): 2629–2654.CrossRefGoogle Scholar

Walley, S. M., Field, J. E., Pope, P. H. and Safford, N. A. (1989) A study of the rapid deformation behaviour of a range of polymers, Phil. Trans. R. Soc. Lond. A., 328: 1–33.CrossRefGoogle Scholar

Weir, S. T., Mitchell, A. C. and Nellis, W. J. (1996) Metallization of fluid molecular hydrogen, Phys. Rev. Lett. 76: 1860.CrossRefGoogle ScholarPubMed

Whitley, V. H., McGrane, S. D., Eakins, D. E., Bolme, C. A., Moore, D. S. and Bingert, J. F. (2011) The elastic-plastic response of aluminum films to ultrafast laser-generated shocks, J. Appl. Phys., 109: 013505.CrossRefGoogle Scholar

Worthington, A. M. and Cole, R. S. (1897) Impact with a liquid surface studied by the aid of instantaneous photography, Phil. Trans. R. Soc. A., 189: 137–148.CrossRefGoogle Scholar

Worthington, A. M. and Cole, R. S. (1900) Impact with a liquid surface studied by the aid of instantaneous photography; paper II, Phil. Trans. R. Soc. A., 194: 175–199.CrossRefGoogle Scholar

Wright, T. W. (2002) The Physics and Mathematics of Adiabatic Shear Bands. Cambridge: Cambridge University Press.Google Scholar

Xue, Q. and GrayIII, G. T. (2006) Development of adiabatic shear bands in annealed 316L stainless steel: part I. Correlation between evolving microstructure and mechanical behaviour, Metall. Mater. Trans. A., 37(8): 2435–2446.CrossRefGoogle Scholar

Xue, Q., Nesterenko, V. F. and Meyers, M. A. (2003) Evaluation of the collapsing thick-walled cylinder technique for shear-band spacing, Int. J. Impact Engng., 28: 257–280.CrossRefGoogle Scholar

Zeldovitch, Y. B. (1940) On the theory of the propagation of detonation in gaseous systems, Zhurnal Eksperimental'noi i Teoreticheskoi Fiziki (JETP), 10: 542–568.Google Scholar

Zeldovitch, Y. B. and Raizer, Y. P. (2002) Physics of Shock Waves and High-Temperature Hydrodynamic Phenomena. Mineola, NY: Dover, reprint.Google Scholar

Zener, C. and Hollomon, J. H. (1944) Effect of strain rate upon plastic flow of steel, J. Appl. Phys., 15: 22–32.CrossRefGoogle Scholar

Zerilli, F. J. and Armstrong, R. W. (2007) A constitutive equation for the dynamic deformation behavior of polymers, J. Mater. Sci. 42: 4562–4574.CrossRefGoogle Scholar

Zukas, J. (1990) High Velocity Impact Dynamics. New York: Wiley.Google Scholar