Citation map · Study

SZodixStudyAcademic Library

Shelves Open access

Study · an open academic library·Metadata from OpenAlex (CC0)·Shelves·OpenAlex metadata, de-duplicated

Harmonic wavelets based statistical linearization for response evolutionary power spectrum determination

6 references·16 citing·35 second hop

FromToDepth

this work references cited by second hop

References

1972Digital simulation of random processes and its applications1,663 cited
1991Simulation of Stochastic Processes by Spectral Representation1,379 cited
1990Random vibration and statistical linearization995 cited
1990Random vibration and statistical linearization822 cited
2002Implementation of Karhunen–Loeve expansion for simulation using a wavelet-Galerkin scheme279 cited
1998Monte Carlo Treatment of Random Fields: A Broad Perspective225 cited

Cited by

2014Stochastic response determination of nonlinear oscillators with fractional derivatives elements via the Wiener path integral128 cited
2017A stochastic harmonic function representation for non-stationary stochastic processes121 cited
2012Response and First-Passage Statistics of Nonlinear Oscillators via a Numerical Path Integral Approach101 cited
2014Nonstationary Stochastic Response Determination of Nonlinear Systems: A Wiener Path Integral Formalism94 cited
2017Simulation of Multivariate Nonstationary Random Processes: Hybrid Stochastic Wave and Proper Orthogonal Decomposition Approach82 cited
2019Stochastic dynamic response analysis and reliability assessment of non-linear structures under fully non-stationary ground motions67 cited
2012Nonlinear MDOF system stochastic response determination via a dimension reduction approach62 cited

Only edges whose both ends are imported exist here. Widen the year window, or show the whole map. Back to the work

2018

Wiener Path Integral based response determination of nonlinear systems subject to non-white, non-Gaussian, and non-stationary stochastic excitation

56 cited

2013Survival Probability Determination of Nonlinear Oscillators Subject to Evolutionary Stochastic Excitation44 cited

2014An efficient simulation approach for multivariate nonstationary process: Hybrid of wavelet and spectral representation method43 cited

2020Reduction of random variables in the Stochastic Harmonic Function representation via spectrum-relative dependent random frequencies29 cited

2013Stochastic joint time–frequency response analysis of nonlinear structural systems28 cited

2015Wavelet-expansion-based stochastic response of chain-like MDOF structures24 cited

2019Path Integral approach via Laplace’s method of integration for nonstationary response of nonlinear systems20 cited

2020An exact and efficient time-domain method for random vibration analysis of linear structures subjected to uniformly modulated or fully non-stationary excitations17 cited

2019Efficient Nonstationary Stochastic Response Analysis for Linear and Nonlinear Structures by FFT14 cited