2015
DOI: 10.1051/0004-6361/201424801
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Determining spectroscopic redshifts by usingknearest neighbor regression

Abstract: Context. In astronomy, new approaches to process and analyze the exponentially increasing amount of data are inevitable. For spectra, such as in the Sloan Digital Sky Survey spectral database, usually templates of well-known classes are used for classification. In case the fitting of a template fails, wrong spectral properties (e.g. redshift) are derived. Validation of the derived properties is the key to understand the caveats of the template-based method. Aims. In this paper we present a method for statistic… Show more

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Cited by 13 publications
(13 citation statements)
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“…The disadvantages are that it is computationally intensive for large datasets, given that all pairwise distances have to be calculated; further, the results are highly dependent on the exact training set used, making the results fairly inconsistent especially for small training sets. An example of a recent application of KNN in astronomy can be found in Kügler et al (2015) where it is applied to spectroscopic redshift estimation.…”
Section: K-nearest Neighborsmentioning
confidence: 99%
“…The disadvantages are that it is computationally intensive for large datasets, given that all pairwise distances have to be calculated; further, the results are highly dependent on the exact training set used, making the results fairly inconsistent especially for small training sets. An example of a recent application of KNN in astronomy can be found in Kügler et al (2015) where it is applied to spectroscopic redshift estimation.…”
Section: K-nearest Neighborsmentioning
confidence: 99%
“…Several methods were used to estimate photometric redshifts of galaxies or quasars like a K-nearest neighbors (e.g. Zhang et al (2013), Kügler et al (2015)), an artificial neural network (e.g. Firth et al (2003), Collister & Lahav (2004), Blake et al (2007), Oyaizu et al (2008), Yèche et al (2010), Zhang et al (2009)), both a K-nearest neighbors and a support vector machine (Han et al (2016)).…”
Section: Photometric Redshifts Of Quasarsmentioning
confidence: 99%
“…Specifically, we use k-nearest neighbours (k-NN) regression, which is an intuitive method well-known in machine learning and to some extent also in astronomical communities (see, e.g., Li et al 2008;Polsterer et al 2013Polsterer et al , 2014Kügler et al 2015;Kremer et al 2015). Of the more prominent uses of k-NN in astronomy is the estimation of photo-z's in SDSS (Abazajian et al 2009).…”
Section: Increasing the Information From Photometric Measurementsmentioning
confidence: 99%