4.7 Article

The morphology of average solar flare time profiles from observations of the Sun's lower atmosphere

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出版社

OXFORD UNIV PRESS
DOI: 10.1093/mnras/stab276

关键词

Sun: atmosphere; Sun: chromosphere; Sun: flares; Sun: photosphere

资金

  1. Russian Foundation for Basic Research [17-52-10001]
  2. Royal Society International Exchanges [IEC/R2/170056]
  3. [II.16]

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The study investigates the decay phase of solar flares in multiple spectral bands, finding that the average flare profile observed in the 1700 angstrom channel decays more slowly than the average flare profile observed on the M4 dwarf, implying that M dwarf flare emission comes from a more dense layer. The cooling processes in solar flares were best described by the two exponents model, with the broken power-law model providing a good fit to the first decay phase but not to the second.
We study the decay phase of solar flares in several spectral bands using a method based on that successfully applied to white light flares observed on an M4 dwarf. We selected and processed 102 events detected in the Sun-as-a-star flux obtained with SDO/AIA images in the 1600 and 304 angstrom channels and 54 events detected in the 1700 angstrom channel. The main criterion for the selection of time profiles was a slow, continuous flux decay without significant new bursts. The obtained averaged time profiles were fitted with analytical templates, using different time intervals, that consisted of a combination of two independent exponents or a broken power law. The average flare profile observed in the 1700 angstrom channel decayed more slowly than the average flare profile observed on the M4 dwarf. As the 1700 angstrom emission is associated with a similar temperature to that usually ascribed to M dwarf flares, this implies that the M dwarf flare emission comes from a more dense layer than solar flare emission in the 1700 angstrom band. The cooling processes in solar flares were best described by the two exponents model, fitted over the intervals t1 = [0, 0.5]t(1/2) and t2 = [3, 10]t(1/2), where t(1/2) is time taken for the profile to decay to half the maximum value. The broken power-law model provided a good fit to the first decay phase, as it was able to account for the impact of chromospheric plasma evaporation, but it did not successfully fit the second decay phase.

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