Volume 19 Issue 2
Apr 2015
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CHEN Da-Nian, YU Yu-Ying, YIN Zhi-Hua, LIU Guo-Qing, WANG Huan-Ran, XIE Shu-Gang. A New Conceptual Model to Describe Spallation[J]. Chinese Journal of High Pressure Physics, 2005, 19(2): 105-112 . doi: 10.11858/gywlxb.2005.02.002
Citation: CHEN Da-Nian, YU Yu-Ying, YIN Zhi-Hua, LIU Guo-Qing, WANG Huan-Ran, XIE Shu-Gang. A New Conceptual Model to Describe Spallation[J]. Chinese Journal of High Pressure Physics, 2005, 19(2): 105-112 . doi: 10.11858/gywlxb.2005.02.002

A New Conceptual Model to Describe Spallation

doi: 10.11858/gywlxb.2005.02.002
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  • Corresponding author: CHEN Da-Nian
  • Received Date: 03 Jun 2004
  • Rev Recd Date: 08 Dec 2004
  • Publish Date: 05 Jun 2005
  • A new conceptual model to describe spallation was presented basing on the original Cochran-Banner spall model. The strength function given by Cochran-Banner was maintained using the redefined damage, and the correction concerning the volume of the mesh cells was realized considering it unnecessary to expect that it is much easier to open microcracks once they are formed than to strain the solid further. Once the spall strength was reached, the damage in the new conceptual spall model would be only determined by a series of closed equations including the stress relaxation relationship given by the strength function, the energy conservation equation, the equation of state, and the constitutive equations for the damaged aggregate. The new conceptual spall model contains only two parameters: the spall strength and the critical damage, the determination of which should make the computed results of spall tests under the appropriate initial and boundary conditions consistent with the experimental free surface velocity profile of target or the stress profile of interface between target and low impedance buffer and the observed damage at spall plane for spall tests. It is worth to note that choosing a strength function or a stress relaxation equation provides a possibility of determining the damage and excludes any extra equation of damage evalution.

     

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  • Curran D R, Seaman L, Shockey D A. Dynamic Failure of Solids [J]. Phys Rep Rev Sec Phys Lett, 1987, 147(5-6): 253.
    Johnson J N, Addessio F L. Tensile Plasticity and Ductile Fracture [J]. J Appl Phys, 1988, 64(2): 6699-6712.
    Rajendran A M, Dietenberger M A, Grove D J. A Void Growth-Based Failure Model to Describe Spallation [J]. J Appl Phys, 1989, 65: 1521.
    Addessio F L, Johnson J N. A Constitutive Model for The Dynamic Response of Brittle Materials [J]. J Appl Phys, 1990, 67: 3275.
    Nemes J A, Eftis J, Randles P W. Viscoplastic Constitute Modeling of High Strain Rate Deformation, Material Damage and Spall Fracture [J]. J Appl Mechan, 1990, 57(2): 282-291.
    Eftis J, Nemes J A. Modeling of Impact-Induced Spall Fracture and Post Spall Behavior of a Circular Plate [J]. Int J Fract Mech, 1992, 53(4): 301-324.
    Cortes R. Dynamic Growth of Microvoids under Combined Hydrostatic and Deviatoric Stresses [J]. Int J Solids Struct, 1992, 29(13): 1637-1645.
    Addessio F L, Johnson J N. Rate-Dependent Ductile Failure Model [J]. J Appl Phys, 1993, 74(3): 1640-1648.
    Nemes J A, Eftis J, Randles P W. Viscoplastic Constitutive Modeling of High Strain-Rate Deformation, Material Damage and Spall Fracture [J]. J Appl Mech, 1990, 57: 282.
    Thomason P F. Ductile Spallation Fracture and the Mechanics of Void Growth and Coalescence under Shock-Loading Conditions [J]. Acta Mater, 1999, 47: 3633-3646.
    Tonks D L, Zurek A K, Thissell W R. Void Coalescence Model for Ductile Damage [A]. Furnish M D, Thadhani N N, Horie Y. Shock Compression of Condensed Matter-2001 [C]. New York: American Institute of Physics, 2002. 611-614.
    Grady D E, Kipp M E. Dynamic Fracture and Fragmentation [A]. Asay J R, Shahinpoor M. High-Pressure Shock Compression of Solids [C]. New York: Springer-Verlag Inc, 1993. 267.
    Cochran S, Banner D. Spall Studies in Uranium [J]. J Appl Phys, 1977, 48: 2729.
    Wilkins M L. Calculation of Elastic-Plastic Flow [A]. Alder B. Methods in Computational Physics(3) [C]. New York: Academic Press, 1964. 211-263.
    Steinberg D J, Cochran S G, Guinan M W. A Constitutive Model for Metals Applicable at High-Strain Rate [J]. J Appl Phys, 1980, 51: 1498-1504.
    Rajendran A M. High Strain Rate Behavior of Metals [R]. AD-A252979, 1992.
    Chen D N, Al-Hassani S T S, Sarumi M, et al. Crack Straining-Based Spall Model [J]. Int J Impact Eng, 1997, 19: 107-116.
    Morris C E. Los Alamos Shock Wave Profile Data [C]. California: University of California Press, 1982. 70.
    Chen D N, Yu Y Y, Yin Z H, et al. On the Validity of the Traditional Measurement of Spall Strength [J]. Int J Impact Eng, 2005, 31: 811-824.
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