2017
DOI: 10.1002/2017ja024449
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Quasi‐thermal noise spectroscopy: The art and the practice

Abstract: Quasi‐thermal noise spectroscopy is an efficient tool for measuring in situ macroscopic plasma properties in space, using a passive wave receiver at the ports of an electric antenna. This technique was pioneered on spinning spacecraft carrying very long dipole antennas in the interplanetary medium—like ISEE‐3 and Ulysses—whose geometry approached a “theoretician's dream.” The technique has been extended to other instruments in various types of plasmas on board different spacecraft and will be implemented on se… Show more

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Cited by 84 publications
(77 citation statements)
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References 85 publications
(157 reference statements)
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“…The distinguishing feature of QTN spectroscopy is that the antenna response function is factored into the standard electrostatic field fluctuation spectrum computed on the basis of thermal spontaneous emission theory, so that the resulting formula corresponds to the actual antenna potential. In specific, the voltage power spectrum of the antenna, Vω2, is given by the convolution of spontaneously emitted electrostatic fluctuations, δE2boldk,ω, and antenna response factor, F ( k ) (Meyer & Vernet, ; Meyer‐Vernet et al, ), rightVω2left=2normald3kk2F(k)δE2k,ω,rightrightF(k)left=4sin(kfalse‖L/2)kfalse‖LJ0(ka)2, where quasi stationary plasma frame is assumed. Here, k ⊥ and k ‖ are wave vector components perpendicular and parallel with respect to the linear antenna, respectively, and a is the antenna radius.…”
Section: Theoretical Considerationsmentioning
confidence: 99%
“…The distinguishing feature of QTN spectroscopy is that the antenna response function is factored into the standard electrostatic field fluctuation spectrum computed on the basis of thermal spontaneous emission theory, so that the resulting formula corresponds to the actual antenna potential. In specific, the voltage power spectrum of the antenna, Vω2, is given by the convolution of spontaneously emitted electrostatic fluctuations, δE2boldk,ω, and antenna response factor, F ( k ) (Meyer & Vernet, ; Meyer‐Vernet et al, ), rightVω2left=2normald3kk2F(k)δE2k,ω,rightrightF(k)left=4sin(kfalse‖L/2)kfalse‖LJ0(ka)2, where quasi stationary plasma frame is assumed. Here, k ⊥ and k ‖ are wave vector components perpendicular and parallel with respect to the linear antenna, respectively, and a is the antenna radius.…”
Section: Theoretical Considerationsmentioning
confidence: 99%
“…Introduced onboard ISEE 3 (Meyer-Vernet 1979), and pioneered to measure the cold (Meyer-Vernet et al 1986a) and hot (Meyer-Vernet et al 1986b) electrons in the tail of a comet, it uses the power spectrum of the voltage induced on an electric antenna by the particle quasi-thermal motions, measured by a radio receiver connected to an electric antenna. The signature of the electrons is a line at the electron plasma frequency f p , which reveals the total electron density n ∝ f 2 p , whereas the shape of the line reveals the electron kinetic temperature, as well as its thermal (core) and suprathermal components (Meyer-Vernet et al (2017) and references therein).…”
mentioning
confidence: 99%
“…According to equations and the electric and magnetic fluctuations are given by 〈 δ E 2 〉 k , ω and 〈 δ B 2 〉 k , ω . According to Meyer‐Vernet et al (), the electric field measured by the antenna characterized by the current distribution J k in Fourier space, immersed in a plasma drifting with velocity V , measures the voltage power at the antenna at frequency f , which is related to the spontaneously emitted electric field fluctuations via Vf2=2false(2πfalse)3normaldboldk0.3emfalse|boldk·Jkfalse|k2δE2boldk,ωboldk·boldV. Meyer‐Vernet et al () subsequently discusse various antenna geometries including the linear boom electric field antenna, unequal booms, and fat and biased antenna. Such considerations lead to various functional forms for J k .…”
Section: Discussionmentioning
confidence: 99%
“…According to equations (1) and (2) the electric and magnetic fluctuations are given by ⟨ E 2 ⟩ k, and ⟨ B 2 ⟩ k, . According to Meyer-Vernet et al (2017), the electric field measured by the antenna characterized by the current distribution J k in Fourier space, immersed in a plasma drifting with velocity V, measures the voltage power at the antenna at frequency f , which is related to the spontaneously emitted electric field fluctuations via…”
Section: Discussionmentioning
confidence: 99%
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