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Wave Propagation due to a Moving Load

Само за регистроване кориснике
2013
Аутори
Petronijević, Mira
Radišić, Marko
Nefovska-Danilović, Marija
Конференцијски прилог (Коригована верзија)
Метаподаци
Приказ свих података о документу
Апстракт
The wave propagation on the surface of a half-space due to a moving load is analyzed using the Integral Transform Method. By using of the Helmholtz’s decomposition and threefold Fourier transformation the body wave equation is transformed in the wave number-frequency domain and solved numerically. The obtained displacement field is transformed in time domain by the Inverse Fourier Transform. The analysis is carried out using computer program written in MATLAB program language. The load is vertical sinusoidal force P=1 MN moving along the line defined by x=0 with constant speed. The influence of source velocity on the displacements of the half-space and on the frequency content of the displacements at three locations at different distances from the load line is presented.
Извор:
Proceeding 4th International Congress of Serbian Society of Mechanics, 2013, 615-620
Финансирање / пројекти:
  • Истраживање утицаја вибрација од саобраћаја на зграде и људе у циљу одрживог развоја градова (RS-36046)
[ Google Scholar ]
URI
https://grafar.grf.bg.ac.rs/handle/123456789/2140
Колекције
  • Radovi istraživača / Researcher's publications
  • Катедра за техничку механику и теорију конструкција
Институција/група
GraFar
TY  - CONF
AU  - Petronijević, Mira
AU  - Radišić, Marko
AU  - Nefovska-Danilović, Marija
PY  - 2013
UR  - https://grafar.grf.bg.ac.rs/handle/123456789/2140
AB  - The wave propagation on the surface of a half-space due to a moving load is
analyzed using the Integral Transform Method. By using of the Helmholtz’s decomposition
and threefold Fourier transformation the body wave equation is transformed in the wave
number-frequency domain and solved numerically. The obtained displacement field is
transformed in time domain by the Inverse Fourier Transform. The analysis is carried out
using computer program written in MATLAB program language. The load is vertical
sinusoidal force P=1 MN moving along the line defined by x=0 with constant speed. The
influence of source velocity on the displacements of the half-space and on the frequency
content of the displacements at three locations at different distances from the load line is
presented.
C3  - Proceeding 4th International Congress of Serbian Society of Mechanics
T1  - Wave Propagation due to a Moving Load
EP  - 620
SP  - 615
ER  - 
@conference{
author = "Petronijević, Mira and Radišić, Marko and Nefovska-Danilović, Marija",
year = "2013",
abstract = "The wave propagation on the surface of a half-space due to a moving load is
analyzed using the Integral Transform Method. By using of the Helmholtz’s decomposition
and threefold Fourier transformation the body wave equation is transformed in the wave
number-frequency domain and solved numerically. The obtained displacement field is
transformed in time domain by the Inverse Fourier Transform. The analysis is carried out
using computer program written in MATLAB program language. The load is vertical
sinusoidal force P=1 MN moving along the line defined by x=0 with constant speed. The
influence of source velocity on the displacements of the half-space and on the frequency
content of the displacements at three locations at different distances from the load line is
presented.",
journal = "Proceeding 4th International Congress of Serbian Society of Mechanics",
title = "Wave Propagation due to a Moving Load",
pages = "620-615"
}
Petronijević, M., Radišić, M.,& Nefovska-Danilović, M.. (2013). Wave Propagation due to a Moving Load. in Proceeding 4th International Congress of Serbian Society of Mechanics, 615-620.
Petronijević M, Radišić M, Nefovska-Danilović M. Wave Propagation due to a Moving Load. in Proceeding 4th International Congress of Serbian Society of Mechanics. 2013;:615-620..
Petronijević, Mira, Radišić, Marko, Nefovska-Danilović, Marija, "Wave Propagation due to a Moving Load" in Proceeding 4th International Congress of Serbian Society of Mechanics (2013):615-620.

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