2003
DOI: 10.1051/0004-6361:20030888
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Analysis of solar narrow band dm-spikes observed at 1420 and 2695 MHz

Abstract: Abstract. Using both linear and nonlinear methods, narrow band dm-spikes recorded at 1420 and 2695 MHz on June 6, 2000, July 8, 2000, July 12, 2000, July 20, 2000, and March 28, 2001 were analyzed. In particular their time profiles were studied statistically. The mean characteristic times of the ascending and of the decaying parts of their profiles are comparable, even if the dispersion of the values is very broad. For selected spikes at 1420 MHz a more precise fitting technique using exponential profiles was… Show more

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Cited by 38 publications
(33 citation statements)
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“…Obviously, higher spectral resolution has not resulted in a power-law distribution. The distribution found here is in conflict mainly with the result published by Nita, Fleishman, and Gary (2008) and partially with Meszarosova et al (2000). The discrepancy may be attributed to the following reasons: − Nita, Fleishman, and Gary (2008) studied the distribution of peak flux density, contrary to the total flux distribution here.…”
Section: Total Power Distributioncontrasting
confidence: 96%
“…Obviously, higher spectral resolution has not resulted in a power-law distribution. The distribution found here is in conflict mainly with the result published by Nita, Fleishman, and Gary (2008) and partially with Meszarosova et al (2000). The discrepancy may be attributed to the following reasons: − Nita, Fleishman, and Gary (2008) studied the distribution of peak flux density, contrary to the total flux distribution here.…”
Section: Total Power Distributioncontrasting
confidence: 96%
“…In Fig. 6a we plot data from Table 1 of Dabrowski et al (2011), together with our results and those of Melnik et al (2011Melnik et al ( , 2014; the curve is a power law with α = 1.32, which is the average of the power reported by Guedel & Benz (1990;α = 1.34) and by Mészárosová et al (2003) and Rozhansky et al (2008;α = 1.29). This plot indicates a reasonable power law fit up to ∼2 GHz.…”
Section: Duration and Bandwidth Of Individual Burstsmentioning
confidence: 77%
“…For a relative bandwidth of 2% (see previous section) and δt ∼ 0.005 s (half the SAO time resolution), this gives a value of ∼4 s −1 as an approximate upper limit to the measurable relative drift rate. (Guedel & Benz 1990;Mészárosová et al 2003;Rozhansky et al 2008). Panel b): instantaneous bandwidth versus frequency; the line is a plot of the empirical power law fit D f ∝ 0.66 f 0.42 by Csillaghy & Benz (1993).…”
Section: Frequency Drift Of Individual Burstsmentioning
confidence: 99%
“…They are characterized by very high brightness temperatures (T b ≈ 10 15 K) and short durations (≤ 0.1 s) (Benz, 1986). Their observational parameters have been described in several papers, e.g., in Mészárosová et al (2003). As shown by Karlický, Sobotka, and Jiřička (1996) and by Karlický, Jiřička, and Sobotka (2000), Fourier spectra of the spikes have a power-law form and show that there is no characteristic frequency bandwidth of the spikes.…”
Section: Introductionmentioning
confidence: 98%