Implementation of the Lamont-Doherty Geological Observatory Normal Mode/ Fast Field Model on the NUSC VAX 780/11 Computer

Abstract

A computer model that evaluates the integral solution representing the acoustic field due to a harmonic point source in a layered fluid/solid medium has been implemented on the NUSC VAX 780/11 computer. The model was developed by Dr. H. W. Kutschale of the Lamont-Doherty Geological Observatory. The version obtained by NUSC, designated 17HH, permits two computation methods. They are: (1) a normal mode method, which evaluates the field as a finite sum of propagating modes (discrete spectrum) plus a branch line integral (continuous spectrum); and (2) a fast field method, which effects a direct numerical evaluation of the integral solution via a fast Fourier transform. This report provides NUSC users with sufficient documentation for running the model to obtain predictions of sound propagation. Several test cases are presented, which illustrate various features and capabilities of the models. Keywords: Mathematical models; Branch line integral; Continuous spectrum; Contour integral; Discrete spectrum; Excitation function; Fast field model; Fast Fourier transform; Green's function; Liquid/Solid Layers; Normal mode model; Sound propgation.

Open PDF

Document Details

Document Type
Technical Report
Publication Date
Sep 18, 1984
Accession Number
ADA163547

Entities

People

  • D. J. Thompson

Organizations

  • Naval Underwater Systems Center

Tags

Communities of Interest

  • Air Platforms
  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Acoustic Fields
  • Acoustic Properties
  • Acoustics
  • Bottom Bounce
  • Canada
  • Computational Fluid Dynamics
  • Computational Science
  • Computations
  • Continuous Spectra
  • Contour Integrals
  • Convergence Zones (Sonar)
  • Fast Fourier Transforms
  • Integrals
  • Observatories
  • Seabed
  • Secondary Waves
  • Spectra

Fields of Study

  • Physics

Readers

  • Calculus or Mathematical Analysis
  • Computer Science.
  • Wave Propagation and Nonlinear Chaotic Dynamics.