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The Fourier transformed stationary and moving dynamic load flexibility matrices of a layered ground

The Fourier transformed stationary and moving dynamic load flexibility matrices of a layered ground
The Fourier transformed stationary and moving dynamic load flexibility matrices of a layered ground
In this paper, a more efficient and analytical method to calculate the Fourier transformed stationary and moving dynamic flexibility matrices of a layered ground is proposed. These flexibility matrices will lead to significant advances in the investigation of a viariety of radiation, scattering and interaction problems associated with stationary and moving disturbances in a layered ground. The properties of these matrices are discussed and the reciprocity relations which are well known in the stationary case are extended to the moving case.
837
University of Southampton
Sheng, X.
1d5fc91c-24df-4515-9c3c-40dfbc903db3
Jones, C.J.C.
695ac86c-2915-420c-ac72-3a86f98d3301
Petyt, M.
741e8047-ace8-4003-b338-7e998d0303e5
Sheng, X.
1d5fc91c-24df-4515-9c3c-40dfbc903db3
Jones, C.J.C.
695ac86c-2915-420c-ac72-3a86f98d3301
Petyt, M.
741e8047-ace8-4003-b338-7e998d0303e5

Sheng, X., Jones, C.J.C. and Petyt, M. (1999) The Fourier transformed stationary and moving dynamic load flexibility matrices of a layered ground (ISVR Technical Memorandum, 837) Southampton, GB. University of Southampton 32pp.

Record type: Monograph (Working Paper)

Abstract

In this paper, a more efficient and analytical method to calculate the Fourier transformed stationary and moving dynamic flexibility matrices of a layered ground is proposed. These flexibility matrices will lead to significant advances in the investigation of a viariety of radiation, scattering and interaction problems associated with stationary and moving disturbances in a layered ground. The properties of these matrices are discussed and the reciprocity relations which are well known in the stationary case are extended to the moving case.

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More information

Published date: March 1999
Organisations: Inst. Sound & Vibration Research

Identifiers

Local EPrints ID: 379806
URI: http://eprints.soton.ac.uk/id/eprint/379806
PURE UUID: dfb9384e-8c6f-4c61-bdc7-88490fc32f38

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Date deposited: 07 Sep 2015 09:00
Last modified: 14 Mar 2024 20:49

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Contributors

Author: X. Sheng
Author: C.J.C. Jones
Author: M. Petyt

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