ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS

The dynamic spectrum of a whistling atmospheric is a signal of falling tone, and the group delay time of the signal as a function of frequency is formed as a result of propagation of a broadband pulse in a medium (magnetospheric plasma) with a quadratic dispersion law. In this paper, we show that fo...

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Main Authors: A.V. Guglielmi, B.I. Klain, A.S. Potapov
Format: Article
Language:English
Published: INFRA-M 2021-12-01
Series:Solar-Terrestrial Physics
Subjects:
Online Access:https://naukaru.ru/en/nauka/article/42233/view
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author A.V. Guglielmi
B.I. Klain
A.S. Potapov
author_facet A.V. Guglielmi
B.I. Klain
A.S. Potapov
author_sort A.V. Guglielmi
collection DOAJ
description The dynamic spectrum of a whistling atmospheric is a signal of falling tone, and the group delay time of the signal as a function of frequency is formed as a result of propagation of a broadband pulse in a medium (magnetospheric plasma) with a quadratic dispersion law. In this paper, we show that for quadratic dispersion the group velocity is invariant under Galilean transformations. This means that, contrary to expectations, the group velocity is paradoxically independent of the velocity of the medium relative to the observer. A general invariance condition is found in the form of a differential equation. To explain the paradox, we introduce the concept of the dynamic spectrum of Green’s function of the path of propagation of electromagnetic waves from a pulse source (lightning discharge in the case of a whistling atmospheric) in a dispersive medium. We emphasize the importance of taking into account the motion of plasma in the experimental and theoretical study of electromagnetic wave phenomena in near-Earth space.
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spelling doaj.art-4d3364f44f6745f187750bc43224da612022-12-21T19:31:56ZengINFRA-MSolar-Terrestrial Physics2500-05352021-12-0174677010.12737/stp-74202106ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICSA.V. Guglielmi0B.I. Klain1A.S. Potapov2Schmidt Institute of Physics of the Earth RAS, Moscow, RussiaBorok Geophysical Observatory the Branch of Schmidt Institute of Physics of the Earth RAS, Borok, RussiaInstitute of Solar-Terrestrial Physics SB RAS, Irkutsk, RussiaThe dynamic spectrum of a whistling atmospheric is a signal of falling tone, and the group delay time of the signal as a function of frequency is formed as a result of propagation of a broadband pulse in a medium (magnetospheric plasma) with a quadratic dispersion law. In this paper, we show that for quadratic dispersion the group velocity is invariant under Galilean transformations. This means that, contrary to expectations, the group velocity is paradoxically independent of the velocity of the medium relative to the observer. A general invariance condition is found in the form of a differential equation. To explain the paradox, we introduce the concept of the dynamic spectrum of Green’s function of the path of propagation of electromagnetic waves from a pulse source (lightning discharge in the case of a whistling atmospheric) in a dispersive medium. We emphasize the importance of taking into account the motion of plasma in the experimental and theoretical study of electromagnetic wave phenomena in near-Earth space.https://naukaru.ru/en/nauka/article/42233/viewelectromagnetic wavesmoving plasmaearth’s magnetospheredispersionpropagation pathgreen’s functiondynamic spectrum
spellingShingle A.V. Guglielmi
B.I. Klain
A.S. Potapov
ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
Solar-Terrestrial Physics
electromagnetic waves
moving plasma
earth’s magnetosphere
dispersion
propagation path
green’s function
dynamic spectrum
title ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
title_full ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
title_fullStr ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
title_full_unstemmed ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
title_short ON THE GROUP VELOCITY OF WHISTLING ATMOSPHERICS
title_sort on the group velocity of whistling atmospherics
topic electromagnetic waves
moving plasma
earth’s magnetosphere
dispersion
propagation path
green’s function
dynamic spectrum
url https://naukaru.ru/en/nauka/article/42233/view
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