2013
DOI: 10.1088/0067-0049/205/1/10
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ERRATUM: “THE RADIO SURFACE BRIGHTNESS TO DIAMETER RELATION FOR GALACTIC SUPERNOVA REMNANTS: SAMPLE SELECTION AND ROBUST ANALYSIS WITH VARIOUS FITTING OFFSETS” (2013, ApJS, 204, 4)

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Cited by 26 publications
(68 citation statements)
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“…The empirical power-law relation between the radio brightness and the linear diameter is also used to determine the distance of SNRs once the radio brightness has been measured. This method suffers the errors from the dispersion of the empirical relation that the power-law index varies from about 2 to 6 (Case & Bhattacharya 1998;Guseinov et al 2003;Pavlović et al 2013), and the index error can be as large as 40% (Zhu & Tian 2014).…”
Section: Introductionmentioning
confidence: 99%
“…The empirical power-law relation between the radio brightness and the linear diameter is also used to determine the distance of SNRs once the radio brightness has been measured. This method suffers the errors from the dispersion of the empirical relation that the power-law index varies from about 2 to 6 (Case & Bhattacharya 1998;Guseinov et al 2003;Pavlović et al 2013), and the index error can be as large as 40% (Zhu & Tian 2014).…”
Section: Introductionmentioning
confidence: 99%
“…Similar dependence exists in Σ − D relations simulated in this paper as a consequence of hierarchical distribution of matter in a fractal cloud. The indication of such a dependence is also seen in empirical relations from Pavlović et al (2013) for 28 SNRs in molecular clouds associated with dense ambient medium,…”
Section: σ − D Relations For Supernova Remnantsmentioning
confidence: 54%
“…This is called the orthogonal regression. The results from Pavlović et al (2013) showed that the orthogonal regression gives the most stable fit parameters estimates and should be favoured over the other types of regressions.…”
Section: σ − D Relations For Supernova Remnantsmentioning
confidence: 99%
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“…For D < 36.5 pc, β = −2.47. Pavlović et al (2013) used orthogonal regression to replace the previous used vertical regression and the newly calculated slope, β = −4.8, is significantly steeper than those in previous works.…”
Section: The Empirical Surface Brightness(σ) -Diameter(d) Relationmentioning
confidence: 93%