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| Content Provider | Springer Nature Link |
|---|---|
| Author | Chang, Shuenn Yih |
| Copyright Year | 2009 |
| Abstract | Two important extensions of a technique to perform a nonlinear error propagation analysis for an explicit pseudodynamic algorithm (Chang, 2003) are presented. One extends the stability study from a given time step to a complete step-by-step integration procedure. It is analytically proven that ensuring stability conditions in each time step leads to a stable computation of the entire step-by-step integration procedure. The other extension shows that the nonlinear error propagation results, which are derived for a nonlinear single degree of freedom (SDOF) system, can be applied to a nonlinear multiple degree of freedom (MDOF) system. This application is dependent upon the determination of the natural frequencies of the system in each time step, since all the numerical properties and error propagation properties in the time step are closely related to these frequencies. The results are derived from the step degree of nonlinearity. An instantaneous degree of nonlinearity is introduced to replace the step degree of nonlinearity and is shown to be easier to use in practice. The extensions can be also applied to the results derived from a SDOF system based on the instantaneous degree of nonlinearity, and hence a time step might be appropriately chosen to perform a pseudodynamic test prior to testing. |
| Starting Page | 77 |
| Ending Page | 86 |
| Page Count | 10 |
| File Format | |
| ISSN | 16713664 |
| Journal | Earthquake Engineering and Engineering Vibration |
| Volume Number | 8 |
| Issue Number | 1 |
| e-ISSN | 1993503X |
| Language | English |
| Publisher | Institute of Engineering Mechanics, China Earthquake Administration |
| Publisher Date | 2009-03-24 |
| Publisher Place | Heidelberg |
| Access Restriction | One Nation One Subscription (ONOS) |
| Subject Keyword | nonlinear error propagation explicit pseudodynamic algorithm stability condition step-by-step integration procedure step degree of nonlinearity Vibration, Dynamical Systems, Control Civil Engineering Geotechnical Engineering |
| Content Type | Text |
| Resource Type | Article |
| Subject | Building and Construction Geophysics Mechanical Engineering Geotechnical Engineering and Engineering Geology Civil and Structural Engineering |
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