2003
DOI: 10.1134/1.1633624
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Thermal nonlinearity of potential surface waves at a plasma-metal interface

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Cited by 4 publications
(6 citation statements)
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“…To note, the comparison of conditions (17) and (18) shows that within the framework of our consideration the instability and the HF SW attenuation are possible, in contrast to the case ω 2 2 << ω 2 ci , ω 2 pi [18]. One can see from (17), the amplitude threshold |A 10 | th , at excess of which the SW instability takes place, grows with an increase of the electron temperature and plasma density, and with a decrease of the LF plasma density frequency:…”
Section: Sw Instability Criterionmentioning
confidence: 97%
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“…To note, the comparison of conditions (17) and (18) shows that within the framework of our consideration the instability and the HF SW attenuation are possible, in contrast to the case ω 2 2 << ω 2 ci , ω 2 pi [18]. One can see from (17), the amplitude threshold |A 10 | th , at excess of which the SW instability takes place, grows with an increase of the electron temperature and plasma density, and with a decrease of the LF plasma density frequency:…”
Section: Sw Instability Criterionmentioning
confidence: 97%
“…One can see from (17), the amplitude threshold |A 10 | th , at excess of which the SW instability takes place, grows with an increase of the electron temperature and plasma density, and with a decrease of the LF plasma density frequency:…”
Section: Sw Instability Criterionmentioning
confidence: 98%
See 1 more Smart Citation
“…That is two waves can exist at one frequency. One of them propagates in positive direction of the y axis with the wavenumber kð!Þ; while the other propagates in opposite direction with the wavenumber Àkð!Þ: Thus, it is possible to excite this kind of waves parametrically by means of an electric field at second harmonic of the excited waves [24].…”
Section: Dispersion Relation For the Surface Wavesmentioning
confidence: 99%
“…So, the linear theory of potential SWs at a plane warm plasma-metal boundary in such magnetic field configuration has been considered in [10,11], some nonlinear mechanisms of the self-interaction of these SWs at a dense plasma have been investigated, for example, in [18,19]. In paper [20], devoted to the parametric excitation of the SWs, it has been shown that these waves can be effectively excited with a spatially uniform, alternating electric field at the second harmonic of the excited waves. This fact motivates the interest in these waves, because in such configuration the Langmuir wave can be a source of their parametric excitation.…”
Section: Introductionmentioning
confidence: 99%