Time-frequency analysis
By A. Rao, Khaled H. Hamed, Huey-Long Chen. 2003
2,299 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering, Signal Processing
View Paper: https://www.semanticscholar.org/paper/7d5d7b13dd02f5bb7e50f2fda678dfa7985cc0dd
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Masanori Morise
- Tomoki Toda
- Hideki Kawahara
- Hideki Banno
- Toshio Irino
- Ryuichi Nisimura
- R. Quian Quiroga
- Junichi Yamagishi
In Control and Systems Engineering
- Tao Qian
- Jay H. Lee
- Ming Liang
- Jin Jiang
- R. Quian Quiroga
- Luoqing Li
- Qiuhui Chen
- Steven W. McLaughlin
In Signal Processing
- Masanori Morise
- Tomoki Toda
- Hideki Kawahara
- Hideki Banno
- Toshio Irino
- Junichi Yamagishi
- Ryuichi Nisimura
- R. Quian Quiroga
Citations in the corpus
- A joint resonance frequency estimation and in-band noise reduction method for enhancing the detectability of bearing fault signals (2008, background): “Though the Hilbert transform is a simple approach for instantaneous frequency calculation [17], it results in a considerable error in discrete time domain and with the presence of noise.”
- Development of EMD-Based Denoising Methods Inspired by Wavelet Thresholding (2009, methodology): “INTRODUCTION The Empirical mode decomposition (EMD) method [3] is an algorithm for the analysis of multicomponent signals [4] that breaks them down into a number of amplitude and frequency modulated (AM/FM)”
- Intelligent prognostics tools and e-maintenance (2006, background): “Time series analysis [27] or frequency domain analysis [28] could be used to process stationary signals (signals with time invariant frequency content), while wavelet [29], or joint timefrequency domains [30] could be used to describe nonstationary signals (signals with time-varying frequency conten”
- Reply to ``Comment on `Performance of different synchronization measures in real data: A case study on electroencephalographic signals' '' (2001, methodology): “y Re[W x](t)+i W˜ x(t) = AH Re[Wx] (t) ·e iφH Re[Wx] (t). (23) Let us now recall the definition of analytic signals. A complex function g(t) is an analytic signal if it satisfies (Fg)(ω) = 0 ∀ ω < 0 [36]. If g is analytic, then Im[g(t)] = ˜g(t) ≡ (H Re[g])(t). If a wavelet function Ψ is analytic, t”