2016
DOI: 10.3847/0004-637x/830/2/88
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The Temperature Effect in Secondary Cosmic Rays (Muons) Observed at the Ground: Analysis of the Global Muon Detector Network Data

Abstract: The analysis of cosmic ray intensity variation seen by muon detectors at Earthʼs surface can help us to understand astrophysical, solar, interplanetary and geomagnetic phenomena. However, before comparing cosmic ray intensity variations with extraterrestrial phenomena, it is necessary to take into account atmospheric effects such as the temperature effect. In this work, we analyzed this effect on the Global Muon Detector Network (GMDN), which is composed of four ground-based detectors, two in the northern hemi… Show more

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Cited by 43 publications
(56 citation statements)
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“…Considering barometric effect theory, see, for example, Sagisaka () or Appendix A of de Mendonça, Braga, Echer, Dal Lago, et al (), we define the atmospheric pressure effect on the muon count rate as italicln[]I[]x,yt⟨⟩I[]x,y*100%=βx,y*[]P()t⟨⟩P, where I [ x , y ] ( t ) is the cosmic ray count rate observed in directional channel at the [ x , y ] position at time t ; P ( t ), given in hectopascals, is the ground atmospheric pressure measured on the detector site at the same time; 〈 I [ x , y ] 〉 and 〈 P 〉 are both reference values (in this work, the mean values of I [ x , y ] ( t ) and P ( t ) obtained in the period of analysis, respectively); and β [ x , y ] is the barometric coefficient in percent per hectopascal representing how much the pressure effect influences the observed cosmic ray intensity. Hereinafter, the β [ x , y ] will only be denoted by β .…”
Section: Analysis and Resultsmentioning
confidence: 99%
See 2 more Smart Citations
“…Considering barometric effect theory, see, for example, Sagisaka () or Appendix A of de Mendonça, Braga, Echer, Dal Lago, et al (), we define the atmospheric pressure effect on the muon count rate as italicln[]I[]x,yt⟨⟩I[]x,y*100%=βx,y*[]P()t⟨⟩P, where I [ x , y ] ( t ) is the cosmic ray count rate observed in directional channel at the [ x , y ] position at time t ; P ( t ), given in hectopascals, is the ground atmospheric pressure measured on the detector site at the same time; 〈 I [ x , y ] 〉 and 〈 P 〉 are both reference values (in this work, the mean values of I [ x , y ] ( t ) and P ( t ) obtained in the period of analysis, respectively); and β [ x , y ] is the barometric coefficient in percent per hectopascal representing how much the pressure effect influences the observed cosmic ray intensity. Hereinafter, the β [ x , y ] will only be denoted by β .…”
Section: Analysis and Resultsmentioning
confidence: 99%
“…Considering barometric effect theory, see, for example, Sagisaka (1986) or Appendix A of de Mendonça, Braga, Echer, Dal Lago, et al (2016), we define the atmospheric pressure effect on the muon count rate as…”
Section: Pressure Effect Analysismentioning
confidence: 99%
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“…They produce a seasonal variation on the cosmic ray intensity observed by muon detectors. We recommend a careful reading of De Mendonca et al (2016) for details on corrections of GMDN observations for atmospheric effects. Perhaps the most well known modulation that ICMEs impose in ground cosmic rays is the Forbush decrease (Forbush 1937;Simpson 1954).…”
Section: Modulationmentioning
confidence: 99%
“…As for the temperature effect, we adopted the mass weighted method (see, e.g., [16] and [17]. We have chosen this method because it was found to be the best to remove the temperature effects on the GMDN data among several other methods available [18]. We used the temperature profiles extracted from the Global Data Assimilation System (GDAS).…”
Section: Pos(icrc2017)106mentioning
confidence: 99%