1967
DOI: 10.1002/rds196725489
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RF Admittance Measurements of a Slotted‐Sphere Antenna Immersed in a Plasma

Abstract: The admittance of a slotted-sphere antenna immersed in a tenuous plasma was measured at frequencies between 35 and 110 MHz in the region of resonance of the probe-plasma system. A set of antennas with radii R between 0.8 and 3.2 em was used. The electron density and temperature were varied thus allowing studies to be made over a range of the parameter R!Lo from 6 to 30, where Lois the Debye length. The approximate theoretical model of Harp (1964) for the p9si_tion of the resonance was compared with measuremen… Show more

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Cited by 16 publications
(11 citation statements)
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References 7 publications
(17 reference statements)
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“…Above f• a finite real part shows energy losses caused by the radiation of electrostatic waves. The qualitative agreement of Fejer's work with experiments [e.g., Davies, 1966;Waletzko and Bekefi, 1967;Heikkila et al, 1968] is remarkable, in view of the crude nature of the model. During the next few years the fluid theory was improved in a number of ways.…”
Section: Theorysupporting
confidence: 53%
“…Above f• a finite real part shows energy losses caused by the radiation of electrostatic waves. The qualitative agreement of Fejer's work with experiments [e.g., Davies, 1966;Waletzko and Bekefi, 1967;Heikkila et al, 1968] is remarkable, in view of the crude nature of the model. During the next few years the fluid theory was improved in a number of ways.…”
Section: Theorysupporting
confidence: 53%
“…Following the functional analytic approach, we have to expand the admittance Y 1n by means of a complete orthonormal basis {l} of the Hilbert space. Introducing the corresponding completeness relation twice into equation (7) yields…”
Section: Probe Response In Functional Analytic Descriptionmentioning
confidence: 99%
“…In the course of the last fifty years, many variants of APRS have been proposed [3][4][5][6][7][8][9][10][11][12][13][14].…”
Section: Introductionmentioning
confidence: 99%
“…In the presence of plasma these resonances are shifted, and a qualitative analysis -based on the dispersion relation ω 2 = c 2 k 2 +ω 2 pe of an electromagnetic wave in a homogeneous plasmapredicts that the shift of the squared frequency ∆ω 2 = ω 2 − ω 2 0 is proportional to the local electron density n e . Electrostatic techniques [7][8][9][10][11][12][13][14], in contrast, excite surface wave modes which vanish at zero plasma density. In this case, the dispersion relation ω 2 = s k ω 2 pe of a long electrostatic surface wave propagating along a homogeneous plasma boundary sheath of thickness s before a conductor suggests that the squared resonance frequency ω 2 itself is proportional to the local electron density.…”
Section: Introductionmentioning
confidence: 99%