Predictions of Projectile Penetration Phenomena and Comparison with Experiments in a Soil Medium.

Abstract

Results of calculations are presented to predict effects of earth penetration experiments conducted in mid-July 1974 at the Watching Hill site of the Defense Research Establishment, Alberta. Calculations were perfored with the TOODY Lagrangian code for both a rigid and deformable projectile. Soil cap models describing four layers of the glacial silt target were employed in the calculations. All calculations are for a projectile 0.1651 m in diameter (6.5 in.), of mass 181.44 kg (400 lbs.) with tangent ogive nose shape impacting the earth target at a velocity of 152.4 m/s (500 ft/sec). A zero friction boundary condition is employed at the projectile-soil interface. Stress, strain, and velocity distributions, produced in the medium by the penetrating projectile, are computed. Axial retarding forces exerted by the medium on the projectile and normal stress distributions on the projectile surface are also calculated. Comparisons of predictions with experimental measurements of rigid body projectile deceleration and soil stress histories indicate that computer simulations should be able to provide a detailed and reasonably accurate description of soil response and projectile motion during penetration.

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Document Details

Document Type
Technical Report
Publication Date
Oct 08, 1975
Accession Number
ADA020179

Entities

People

  • A. J. Chabai
  • R. K. Byers
  • R. T. Walsh

Organizations

  • Sandia National Laboratories

Tags

Communities of Interest

  • Weapons Technologies

DTIC Thesaurus Topics

  • Computational Fluid Dynamics
  • Computational Science
  • Deformable Projectiles
  • Equations
  • History
  • Kinetic Energy
  • Lithium Niobates
  • Materials
  • Measurement
  • Mechanics
  • New Mexico
  • Nose Tips
  • Piezoceramics
  • Projectile Noses
  • Radial Velocity
  • Shear Stresses
  • Stresses

Fields of Study

  • Physics

Readers

  • Explosive Engineering.
  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • ballistics.