2019
DOI: 10.1016/j.ijimpeng.2019.04.022
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A mechanical model for spherical fragments penetrating gelatine

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Cited by 12 publications
(15 citation statements)
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“…Under the Bingham plastic assumption, when mechanical stresses exceed a yield strength, the material transitions from a solid-like behavior to a Newtonian fluid-like behavior [43]. The yieldstress model has been used to describe particle motion in viscoelastic fluids such as aqueous foams, clay suspensions, granular media, gelatin, or polymer gels [36,[44][45][46][47]. Under this assumption, the total drag force F acting on the particle as it penetrates the gel can be represented as a sum of three components: inertial (F i ) and viscous (F v ) forces related to the Newtonian behavior and an additional yield resistance (F y ) force.…”
Section: Modified Clift-gauvin Model For Particle Penetrationmentioning
confidence: 99%
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“…Under the Bingham plastic assumption, when mechanical stresses exceed a yield strength, the material transitions from a solid-like behavior to a Newtonian fluid-like behavior [43]. The yieldstress model has been used to describe particle motion in viscoelastic fluids such as aqueous foams, clay suspensions, granular media, gelatin, or polymer gels [36,[44][45][46][47]. Under this assumption, the total drag force F acting on the particle as it penetrates the gel can be represented as a sum of three components: inertial (F i ) and viscous (F v ) forces related to the Newtonian behavior and an additional yield resistance (F y ) force.…”
Section: Modified Clift-gauvin Model For Particle Penetrationmentioning
confidence: 99%
“…As the velocity of the particle further decreases, the yield resistance force F y finally dominates. This force decomposition approach has been recently used by Liu et al to describe projectile penetration in gelatin, assuming a strain-ratedependent yield resistance force [36].…”
Section: Author Accepted Manuscriptmentioning
confidence: 99%
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“…Many previous works have developed semi-empirical penetration resistance models. 812 It is generally accepted that three factors should be considered when calculating the penetration force: the strength of the target, viscous drag, and target inertia 13,14 in which A 0 is the cross-sectional area of the projectile; σ 0 is the strength of the target; ρ t is the density of the target; C V and C D are the inertial and viscous resistance coefficients, respectively; v p is the penetration velocity. To simplify the model, some analyses select the dominant components.…”
Section: Introductionmentioning
confidence: 99%
“…Liu et al. 12 established a penetration force model comprising a rate-dependent strength term, as well as the inertia term and the viscous term. However, the semi-empirical methods require abundant experimental data to evaluate the unknown force coefficients and the target strength parameter.…”
Section: Introductionmentioning
confidence: 99%