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Theory of Two-Dimensional Dynamic Infinite Elements for Simulating Wave Propagation Problems in Infinite Media
Numerical simulation of wave propagation problems in infinite media has attracted significant attention in many scientific and engineering fields such as geophysics, seismology, civil engineering and earthquake engineering. From a wave motion point of view, structural vibration problems can be divided into two categories. One is a wave radiation problem, or an interior domain problem, in which wave energy is produced within the near field and then propagated into the far field of the problem in various wave forms. Typical examples of this category are foundation vibration problems as a result of trains passing on railways, machine vibration problems on the foundations of buildings, impacting vibration problems on the ground surface of an airport during airplanes landing, to name just a few.
Theory of Two-Dimensional Dynamic Infinite Elements for Simulating Wave Propagation Problems in Infinite Media
Numerical simulation of wave propagation problems in infinite media has attracted significant attention in many scientific and engineering fields such as geophysics, seismology, civil engineering and earthquake engineering. From a wave motion point of view, structural vibration problems can be divided into two categories. One is a wave radiation problem, or an interior domain problem, in which wave energy is produced within the near field and then propagated into the far field of the problem in various wave forms. Typical examples of this category are foundation vibration problems as a result of trains passing on railways, machine vibration problems on the foundations of buildings, impacting vibration problems on the ground surface of an airport during airplanes landing, to name just a few.
Theory of Two-Dimensional Dynamic Infinite Elements for Simulating Wave Propagation Problems in Infinite Media
Dr Zhao, Chongbin (author)
2009-01-01
31 pages
Article/Chapter (Book)
Electronic Resource
English
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