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Stationary response analysis for a linear system under non-Gaussian random excitation by the equivalent non-Gaussian excitation method and the Hermite moment model
14 references·0 citing·34 second hop
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References

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  • 1988Digital Generation of Non‐Gaussian Stochastic Fields317 cited
  • 2002Simulation of second-order processes using Karhunen–Loeve expansion269 cited
  • 2005Simulation of strongly non-Gaussian processes using Karhunen–Loeve expansion259 cited
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  • 2011Peak Factors for Non-Gaussian Load Effects Revisited184 cited
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  • 2006Response of Systems Under Non-Gaussian Random Excitations29 cited
  • 2004Effects of excitation probability distribution on system responses21 cited
  • 2022Approximate analytical methods for stationary response probability density of a SDOF system with a nonlinear spring under non-Gaussian random excitation

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