1985
DOI: 10.1071/ph850687
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Reflection of Magnetoionic Waves from a Steep Density Gradient. I. Incident Extraordinary Mode

Abstract: Aust. J. Phys., 1985,38,687-704 Calculations ofthe relative magnitudes of the four secondary waves produced when a magneto ionic wave encounters an electron density discontinuity within an anisotropic plasma are presented. We identify the different conditions under which each of the secondary waves is the dominant mode, and determine some general properties of the reflection process.

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Cited by 4 publications
(6 citation statements)
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“…In fact, the reflected intensity is likely to be much smaller. For a simple 1‐D problem in which radiation is incident normally on an interface between two media with indices of refraction n 1 and n 2 , application of the continuity conditions to Maxwell's equations at the boundary [ Hayes , 1985] yields an expected reflected electric field of relative amplitude R = ( n 1 − n 2 )/( n 1 + n 2 ). For extraordinary mode waves with frequency near Ω e and assuming k ∥ = 0, the dispersion relation has the approximate form [ Le Quéau et al , 1984; Pritchett , 1986a] where A involves an integration in velocity space of a differential operator acting on the electron velocity distribution function but is otherwise linear in the plasma density.…”
Section: Driven Simulation Resultsmentioning
confidence: 99%
“…In fact, the reflected intensity is likely to be much smaller. For a simple 1‐D problem in which radiation is incident normally on an interface between two media with indices of refraction n 1 and n 2 , application of the continuity conditions to Maxwell's equations at the boundary [ Hayes , 1985] yields an expected reflected electric field of relative amplitude R = ( n 1 − n 2 )/( n 1 + n 2 ). For extraordinary mode waves with frequency near Ω e and assuming k ∥ = 0, the dispersion relation has the approximate form [ Le Quéau et al , 1984; Pritchett , 1986a] where A involves an integration in velocity space of a differential operator acting on the electron velocity distribution function but is otherwise linear in the plasma density.…”
Section: Driven Simulation Resultsmentioning
confidence: 99%
“…Mode coupling theory cannot be valid when reflection leads to two reflected modes, which is the case of interest in explaining depolarization. The transition from reflection-like refraction to true reflection cannot be treated within the framework of mode-coupling theory, and requires a full-wave theory (Budden 1961;Hayes 1985a).…”
Section: Qualitative Discussion Of Mode Couplingmentioning
confidence: 99%
“…The parameter r may be interpreted as the sine of the angle of incidence times the initial refractive index. It follows that the plasma frequency much change over a distance of order the free-space wavelength in order for reflection rather than refraction to apply (Budden 1961;Hayes 1985a).…”
Section: Separation Of Reflection Pointsmentioning
confidence: 99%
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“…We employ the approximation of an infinitely sharp density discontinuity. The validity of this assumption has been investigated by Hayes [1985], who found that it was justified if the distance over which the density varies is of the order of a wavelength or less. For the case of AKR this is of the order of a kilometer.…”
Section: Propagation Out Of Source Regionmentioning
confidence: 99%