2006 IEEE 14th Signal Processing and Communications Applications
DOI: 10.1109/siu.2006.1659749
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Time-of-Arrival Estimation with FLOM-MUSIC Under Impulsive Noise

Abstract: Ozetce qagrilarin (155 Polis Imdat, 112 Acil Servis, v.b.) konum tespiti, orman yangininin ba*langiq noktasinin erken tespiti, deprem Bu bildiride iletil en sinyalmnkaii yiiren (TOA) Gauss-erken uyari sistemleri, hedef takibi, hasta veya 6ziirlii insanizge kestirim yontemi olan FLOM-MUSICk yaniikek iriniiiik larin ya da qocuklarin kontrol altinda tutulmasi gibi uygulaizgeckestirimoymentemi olaICnerFlm-MUSIC,nir kesirli kadar malarin hepsinde konumlandirma sistemlerine ihtiya, vardir. dereceli momentli MUSIC os… Show more

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Cited by 2 publications
(3 citation statements)
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“…Since the MUSIC algorithm fails to effectively identify coherent signal sources, the spatial smoothing method [11] is used in the following comparison algorithms. The comparison algorithms being compared include ROC-SSMUSIC [22], FLOM-SSMUSIC [24], FLOC-SSMUSIC [27], and IN-SSMUSIC [31].…”
Section: Comparative Analysis Of Doa Estimation Performancementioning
confidence: 99%
See 1 more Smart Citation
“…Since the MUSIC algorithm fails to effectively identify coherent signal sources, the spatial smoothing method [11] is used in the following comparison algorithms. The comparison algorithms being compared include ROC-SSMUSIC [22], FLOM-SSMUSIC [24], FLOC-SSMUSIC [27], and IN-SSMUSIC [31].…”
Section: Comparative Analysis Of Doa Estimation Performancementioning
confidence: 99%
“…Based on this theory, Mendel et al [21][22][23] proposed the robust covariation-based MUSIC (ROC-MUSIC) algorithm in combination with the idea of co-variation. In the literature [24][25][26], the FLOM-MUSIC algorithm based on the fractional lower-order moment (FLOM) was proposed. In the literature [27][28][29], a fractional lower-order cyclic MUSIC (FLOC-MUSIC) algorithm using a fractional lower-order cyclic covariance matrix was proposed.…”
Section: Introductionmentioning
confidence: 99%
“…However, most studies on DOA estimation have been performed assuming white Gaussian conditions of ideal additive noise. As a result, many algorithms have been developed, including super-resolution DOA estimation algorithms such as Multiple Signal Classification (MUSIC) [4][5][6] and Signal Parameter Estimation Using Rotational Invariance Techniques (ESPRIT) [7][8][9]. In practical environments, many signals and noises do not exactly follow Gaussian distributions.…”
Section: Introductionmentioning
confidence: 99%