Detailed Oceanic Crustal Modeling.

Abstract

The research performed under this contract can be divided into 3 main topics: changes in existing methods, Cagniard de-Hoop and WKBJ, which enable construction of synthetics for mixed path simulations; use of long period SH waves with source in the Northwest Atlantic and receivers on the northeast coast of North America to derive an oceanic upper mantle shear velocity model; and a technique based on evaluating the Kirchoff-Helmholtz integral for predicting the effect of near source or near receiver structure complexity on far field p waves. In Section II we assess the fact that recent models of upper mantle structure based on long period body waves (WWSSN) suggest large horizontal gradients, especially in shear velocities. Some changes in existing methods are required to construct synthetics for mixed path situations. This is accomplished by allowing locally dipping structure and making some modifications to generalized ray theory. In Section III, we have modeled the SH motion from earthquakes in the northwest Atlantic ocean to derive an oceanic upper mantle shear velocity model. In Section IV, we extend the Kirchoff-Helmholtz integral method to calculate acoustic potentials which transmit through three dimensional warped boundaries.

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Document Details

Document Type
Technical Report
Publication Date
Nov 07, 1984
Accession Number
ADA148589

Entities

People

  • Donald V. Helmberger

Organizations

  • California Institute of Technology

Tags

Communities of Interest

  • Energy and Power Technologies
  • Weapons Technologies

DTIC Thesaurus Topics

  • Amplitude
  • Atlantic Ocean
  • Continents
  • Coordinate Systems
  • Geometry
  • Love Waves
  • North America
  • Phase Velocity
  • Planetary Sciences
  • Pulse Amplitude
  • Rayleigh Waves
  • Surface Waves
  • Three Dimensional
  • Topography
  • Two Dimensional
  • Wave Propagation
  • Waveforms

Readers

  • Ocean-Atmosphere Mesoscale Modeling, Data Assimilation, and Flux Boundary Layers
  • Seismology
  • Wave Propagation and Nonlinear Chaotic Dynamics.