Normal Modes of Vibration of the PHALANX Gun

Abstract

In order to investigate the physics behind the dispersion and test future design changes, a detailed finite element model of the PHALANX gun was developed. This is the first finite element model of the gun ever. The normal modes of a single barrel have been matched favorably with those of a real barrel. This model has been used to calculate the normal modes of vibration of the whole gun in order to predict the motion of the complex system. Barrel tip displacement, which plays a critical role in the dispersion pattern, was determined after applying the periodic firing excitation force and damping. Its motion corresponds well to the 2 mradian dispersion. In addition, its first mode of vibration at 14 Hz appears to be significant in the analysis of the dispersion data. This analysis has focused attention on certain components of the gun, such as the double angular contact bearing, which may be a leading cause of the dispersion pattern. Finally, this gun model can also support design changes such as the addition of barrel restraints or the proposed new barrels and their effect on dispersion predicted prior to any actual hardware tests or procurement orders.

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Document Details

Document Type
Technical Report
Publication Date
Jun 01, 1993
Accession Number
ADA272606

Entities

People

  • John C. Peterschmidt

Organizations

  • Naval Postgraduate School

Tags

Communities of Interest

  • Air Platforms
  • Ground and Sea Platforms
  • Space
  • Weapons Technologies

DTIC Thesaurus Topics

  • Complex Systems
  • Computational Science
  • Computer Simulations
  • Computers
  • Differential Equations
  • Dynamic Response
  • Equations
  • Finite Element Analysis
  • Fire Control Radar
  • Fire Control Systems
  • Firing Rate
  • Frequency
  • Frequency Response
  • Modal Analysis
  • Modulus Of Elasticity
  • Resonant Frequency
  • Simulations

Fields of Study

  • Physics

Readers

  • Control Systems Engineering.
  • Rocket Propulsion.
  • Wave Propagation and Nonlinear Chaotic Dynamics.