Proceedings of 17th International Conference of the Engineering in Medicine and Biology Society 1995
DOI: 10.1109/iembs.1995.575208
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DMUSIC algorithm for 2D NMR signals

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Cited by 5 publications
(8 citation statements)
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“…The DMusic algorithm [20,21] is used to calculate spectrograms that allow us to identify modes in the phase contrast imaging (PCI), soft X-ray multi-camera tomography system (XMCTS) [24], and Mirnov measurements. The SSI tool (stochastic system identification) [22,23] can also detect common frequencies in an array of time signals and extract poloidal mode numbers.…”
Section: Analysis Toolsmentioning
confidence: 99%
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“…The DMusic algorithm [20,21] is used to calculate spectrograms that allow us to identify modes in the phase contrast imaging (PCI), soft X-ray multi-camera tomography system (XMCTS) [24], and Mirnov measurements. The SSI tool (stochastic system identification) [22,23] can also detect common frequencies in an array of time signals and extract poloidal mode numbers.…”
Section: Analysis Toolsmentioning
confidence: 99%
“…The SSI tool (stochastic system identification) [18,19] can also detect common frequencies in an array of time signals and extract poloidal mode numbers. Shear Alfvén continua are computed by the CONTI [20] code. Given the knowledge of the location of the frequency gaps, we can use CKA [1] to find discrete eigenmodes in these gaps.…”
Section: Analysis Toolsmentioning
confidence: 99%
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“…Damped MUSIC (DMUSIC) has been proposed as a two-dimensional super-resolution method for estimating the parameters of the DE model in the context of nuclear magnetic resonance (NMR) spectroscopy [14,15]. For such an application, the estimated frequencies and damping factors are usually used in determining the structure of organic compounds.…”
Section: Principlementioning
confidence: 99%
“…Additionally, they usually require the sources to be uncorrelated. In order to improve the availability of subspace methods in single snapshot (or single measurement vector, SMV) and/or correlated cases, spatial smoothing based techniques are introduced, such as the iterative spatial smoothing (ISS) algorithm [10], the weighted spatial smoothing (WSS) algorithm [11], the spatial difference smoothing (SDS) algorithm [12] and the damped MUSIC (DMUSIC) algorithm [37]. With smoothing, subspace methods work for correlated and/or SMV sources at the cost of reducing the effective array aperture size and hence sacrificing the resolution.…”
Section: Introductionmentioning
confidence: 99%