Research in Scientific Computation - SERC
Research in Scientific Computation - SERC
Research in Scientific Computation - SERC
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Background<br />
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Spatially Discretized Structures (PDEs) via the F<strong>in</strong>ite<br />
Element or Boundary Element Method yield stiff f<strong>in</strong>ite<br />
dimensional systems that have small amplitude high<br />
frequency responses.<br />
Spatial Discretizations tend to more erroneously<br />
estimate the higher frequencies (Babuska). Hence it<br />
is computationally profitable to damp out small<br />
amplitude responses <strong>in</strong> the correspond<strong>in</strong>g modes.<br />
Determ<strong>in</strong>istic models have traditionally used the<br />
Newmark Beta Method, HHTalpha method, WBZalpha<br />
method, HoffPahl method to do this.