Imposed-Solution Boundaries for Three-Dimensional Hull.

Abstract

This report describes a new imposed-solution transmissive boundary capability that has been made operational in the BRL version of the airblast HULL hydrodynamics code, which can be used for 3-D blast loading computations on rigid structures. Until this time, 3-D blast loading computations have been done by either mapping a 2-D blast wave into the 3-D grid and assigning simple transmissive boundaries, or by imposing a planar constant value (non-decaying) wave, or by imposing a decaying wave as defined by the LAMB coding. The boundary values for these input waves could only be imposed at two or three of the boundaries. The new imposed-solution boundaries for 3-D Cartesian coordinates allow the time-dependent definition of flow field conditions to be imposed at all six boundary planes. (The flow field conditions for these planes may be obtained from a previously-run 2-D cylindrical HULL computation through the use of a new program HULLUP). This new capability permits better definition of free-field flow conditions at boundaries, and thus extends the time that a given grid will produce results on a target that are uncontaminated by artificial waves from improperly defined boundaries. Listings of the changes to HULL, the HULLUP program, and sample runstreams for HULLUP, KEEL, and HULL are included.

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Document Details

Document Type
Technical Report
Publication Date
Mar 01, 1986
Accession Number
ADA169660

Entities

People

  • John D. Wortman

Organizations

  • Ballistic Research Laboratory

Tags

Communities of Interest

  • Air Platforms
  • Energy and Power Technologies
  • Weapons Technologies

DTIC Thesaurus Topics

  • Air Force
  • Blast Waves
  • Cell Size
  • Commerce
  • Computations
  • Computer Programming
  • Computers
  • Engineering
  • Equations
  • Euler Equations
  • Fluid Flow
  • Geometry
  • High Pressure
  • Military Research
  • Radial Velocity
  • Three Dimensional
  • Two Dimensional

Readers

  • Combustion Dynamics and Shock Wave Physics.
  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Wave Propagation and Nonlinear Chaotic Dynamics.