1996
DOI: 10.1016/0167-6636(96)00022-1
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Calculation of penetration resistance of brittle materials using spherical cavity expansion analysis

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Cited by 54 publications
(37 citation statements)
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“…Two possible models are the Mohr-Coulomb model for brittle materials (rock, ceramics etc.) [22][23][24] and the Drucker-Prager cap model for granular materials such as soil and powder [24][25][26], which could be potentially adapted to model the constitutive behavior of sand for simulation of sand under impact loading [27,28].…”
Section: Methodsmentioning
confidence: 99%
“…Two possible models are the Mohr-Coulomb model for brittle materials (rock, ceramics etc.) [22][23][24] and the Drucker-Prager cap model for granular materials such as soil and powder [24][25][26], which could be potentially adapted to model the constitutive behavior of sand for simulation of sand under impact loading [27,28].…”
Section: Methodsmentioning
confidence: 99%
“…If V is small enough, there are three regions of response (Fig. 1a): an elastic region, a region with radial cracks (the material reaches its tensile strength) and a comminuted region (the material reaches its shear strength) [8,12,13]. As V increases, the cracked region diminishes and is eliminated eventually [4,10,12].…”
Section: Response Regionsmentioning
confidence: 99%
“…Furthermore, Forrestal and Luk [6] suggested a cavity expansion model in soil targets and derived penetration equations in 1992. The cavity expansion analysis technique has also been employed to investigate ceramic materials by Forrestal and Longcope [7], Satapathy and Bless [8]. In 1997, Xu et al [9] suggested an elastic-cracked model to estimate the forces on an ogival-nosed projectile penetrating into plain concrete targets whilst Forrestal and Tzou [10] developed an elastic-cracked-plastic model for reinforced concrete targets using spherical-cavity expansion analysis.…”
Section: Introductionmentioning
confidence: 98%
“…By calculating the radial and hoop stress in these regimes, the ceramic penetration resistance in finite and infinite targets can be determined. In finite targets, for a given geometry (h and b known), equation (4) can be obtained as follows [26] (4) Figure 1. Response regions in the ceramic targets [25].…”
Section: Erosion Of Projectilementioning
confidence: 99%
“…Energies absorbed by delamination and matrix cracking at different time are given by [19] (25) The factors and stand for percentage delamination and percentage matrix cracking. Total absorbed energy by matrix cracking and delamination mechanisms are given by (26) Therefore, the total absorbed energy by laminated composite back-up plate is (27) Based on the energy conservation equation, during perforation, if the total absorbed energy by back-up composite and kinetic energy of the fragmented ceramic conoid equals to the kinetic energy lost by the projectile at any time , then the failure of laminated composite has occurred.…”
Section: Ceramic Equationmentioning
confidence: 99%