Random Data Analysis And Measurement Procedures
By K. Burger. 2016
1,308 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/b99f3286af7097302f80ecf584d2a33807d7cebe
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Citations in the corpus
- Vibration fatigue using modal decomposition (2018, unknown): “Based on the normal-distributed random-process definition [21] the spectral moments can be calculated in the frequency domain to estimate the cycle-amplitude distribution [22–24].”
- Development of the method of operational forecasting of fire in the premises of objects under real conditions (2021, methodology): “In [29], methods are considered that are suitable for identifying hazardous parameters of the state of the IAE during FP.”
- Spectral proper orthogonal decomposition and its relationship to dynamic mode decomposition and resolvent analysis (2017, background): “Other windows, which are known to be beneficial in practice (Bendat & Piersol, 2000), can be incorporated into the present analysis by using the windowed data to define each Q(n).”
- On the dual iterative stochastic perturbation‐based finite element method in solid mechanics with Gaussian uncertainties (2015, methodology): “The same computer software is programmed to carry out a comparative crude MCS, where statistical estimators of up to the fourth central probabilistic moments and characteristics follow classical definitions [29] and do not contain any higher-order correctors parametrized”
- X-ray reverberation around accreting black holes (2014, unknown): “It can thus be used to derive the error on the phase lag (Bendat & Piersol 2010): ∆φ(νj) = √ 1− γ2(νj) 2γ2(νj)KM (12) and the time-lag error is simply ∆τ = ∆φ/(2πνj).”
- General framework for transfer path analysis: History, theory and classification of techniques $ (2016, background): “Between 1971 and 1981 Bendat and Piersol provided a comprehensive set of spectral correlation and coherence functions with special attention for digital data acquisition [31–34].”
- Mesoscale to submesoscale wavenumber spectra in Drake Passage (2016, unknown): “To calculate the number of independent realizations of one-dimensional llc4320 simulation spectral estimates, we first estimate time and length integral scales from autocorrelation functions for daily averaged fields (e.g., Bendat and Piersol 2010).”