Radio Physics of the Sun 1980
DOI: 10.1007/978-94-010-9722-2_47
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Polarization and Position Measurements of Type III Bursts

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Cited by 7 publications
(19 citation statements)
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“…The brightness temperature can be measured with knowledge of the flux density and the source size and is a commonly used metric in radio astronomy. Type III bursts are characterized by their very large brightness temperatures that typically lie within the range 10 6 K to 10 12 K although the brightness temperature can rise as high as 10 15 K (Suzuki & Dulk 1985). For 10 years of NRH data, Saint-Hilaire et al (2013) investigate the histogram of peak brightness temperatures within the range 150-450 MHz.…”
Section: Brightness Temperaturementioning
confidence: 99%
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“…The brightness temperature can be measured with knowledge of the flux density and the source size and is a commonly used metric in radio astronomy. Type III bursts are characterized by their very large brightness temperatures that typically lie within the range 10 6 K to 10 12 K although the brightness temperature can rise as high as 10 15 K (Suzuki & Dulk 1985). For 10 years of NRH data, Saint-Hilaire et al (2013) investigate the histogram of peak brightness temperatures within the range 150-450 MHz.…”
Section: Brightness Temperaturementioning
confidence: 99%
“…Below 100 MHz both fundamental and harmonic emission are frequently seen (e.g. Wild et al 1954;Stewart 1974;Suzuki & Dulk 1985;. Various theoretical estimates suggest that F emission is more common at large distances from the Sun, while the H component dominates closer, i.e.…”
Section: Harmonic Structurementioning
confidence: 99%
“…The results obtained may allow us to quantitatively connect the observable properties of bursts (frequency drift rate and starting frequency) with the basic plasma and beam parameters (plasma density, density gradient, beam density and beam velocity). Observations [4] show us that the source velocity of type III bursts or the velocity of the beam-plasma structure that we are considering is a slowly decreasing function. Our results show that the plasma inhomogeneity can be the physical process which leads to the velocity decrease.…”
Section: Discussionmentioning
confidence: 72%
“…We assume that the Langmuir wavelength variation at a given wavelength is a small fraction of itself dλ dx 1 (4) or, in other words, we describe wave propagation in the geometrical optics (WKB) approximation [22,23]. Using the fact that the frequency of a Langmuir wave does not change over its propagation in a plasma, we readily derive from (4)…”
Section: Quasilinear Equations For Inhomogeneous Plasmamentioning
confidence: 99%
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