TROTT Computer Program for Two-Dimensional Stress Wave Propagation

Abstract

TROTT is a Lagrangian finite-difference computer program for calculating two-dimensional stress wave propagation through solid, porous, and composite materials. The stress waves may be caused by impact, detonation of an explosive, or a prescribed velocity. The calculational procedure is the standard leapfrog method of von Neumann and Richtmyer, using artificial viscosity to smooth shock fronts. Quadrilateral or triangular cells are used. The momentum relations are derived by treating the cells as finite elements. Axisymmetric or planar flow can be handled. The constitutive relations include the standard Mie- Gruneisen equation-of-state and elastic-plastic, work-hardening deviator stress relations. A polytropic gas and detonating flow relations are provided for explosives. Ductile and brittle fracture and shear banding are provided by nucleation and growth models. Porous materials can be represented by a cap plasticity model. A model for layered composites is also present. The code is constructed for easy insertion of additional material models. The number of extra variables required for each cell for a material model can be specified on an input card. This manual includes many sample problems, a derivation of the flow equations, and a discussion of material models.

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Document Details

Document Type
Technical Report
Publication Date
Apr 01, 1980
Accession Number
ADA085766

Entities

People

  • Damian Curran
  • L. Seaman

Organizations

  • SRI International

Tags

Communities of Interest

  • Air Platforms
  • Energy and Power Technologies
  • Weapons Technologies

DTIC Thesaurus Topics

  • Composite Materials
  • Computer Programs
  • Equations
  • Explosions
  • Explosives
  • Geometry
  • Materials
  • Materials Laboratories
  • Materials Science
  • Mechanics
  • Military Research
  • Plastic Explosives
  • Porous Materials
  • Stress Waves
  • Stresses
  • Two Dimensional
  • Wave Propagation

Readers

  • Combustion Dynamics and Shock Wave Physics.
  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Mechanical Engineering/Mechanics of Materials.