On the Construction of Phenomenological Coronal Mass Ejection Models

Abstract We consider recently developed 3DCORE coronal mass ejection (CME) model. We find that the magnetic field of 3DCORE violates both Maxwellian equations: the one for absence of magnetic monopoles and the other one for Faraday induction (“frozen‐in” condition). We recall basic heliospheric magn...

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Main Author: D. V. Peregoudov
Format: Article
Language:English
Published: Wiley 2021-03-01
Series:Space Weather
Online Access:https://doi.org/10.1029/2020SW002659
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author D. V. Peregoudov
author_facet D. V. Peregoudov
author_sort D. V. Peregoudov
collection DOAJ
description Abstract We consider recently developed 3DCORE coronal mass ejection (CME) model. We find that the magnetic field of 3DCORE violates both Maxwellian equations: the one for absence of magnetic monopoles and the other one for Faraday induction (“frozen‐in” condition). We recall basic heliospheric magnetohydrodynamical equations and show that they lead to a number of conservation laws. These conservation laws should be taken into account when developing a phenomenological CME model. We show that conservation laws take extremely simple form when written in Lagrange coordinates frozen into plasma. Thus, these are easy to conform and practically, there are no reasons not to conform them. We propose a modification of 3DCORE magnetic field that satisfies Maxwellian equations.
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spelling doaj-art-ea7bddb4d7ec4d97b1d6273165d3902a2025-01-14T16:30:38ZengWileySpace Weather1542-73902021-03-01193n/an/a10.1029/2020SW002659On the Construction of Phenomenological Coronal Mass Ejection ModelsD. V. Peregoudov0Geophysical Center RAS Moscow RussiaAbstract We consider recently developed 3DCORE coronal mass ejection (CME) model. We find that the magnetic field of 3DCORE violates both Maxwellian equations: the one for absence of magnetic monopoles and the other one for Faraday induction (“frozen‐in” condition). We recall basic heliospheric magnetohydrodynamical equations and show that they lead to a number of conservation laws. These conservation laws should be taken into account when developing a phenomenological CME model. We show that conservation laws take extremely simple form when written in Lagrange coordinates frozen into plasma. Thus, these are easy to conform and practically, there are no reasons not to conform them. We propose a modification of 3DCORE magnetic field that satisfies Maxwellian equations.https://doi.org/10.1029/2020SW002659
spellingShingle D. V. Peregoudov
On the Construction of Phenomenological Coronal Mass Ejection Models
Space Weather
title On the Construction of Phenomenological Coronal Mass Ejection Models
title_full On the Construction of Phenomenological Coronal Mass Ejection Models
title_fullStr On the Construction of Phenomenological Coronal Mass Ejection Models
title_full_unstemmed On the Construction of Phenomenological Coronal Mass Ejection Models
title_short On the Construction of Phenomenological Coronal Mass Ejection Models
title_sort on the construction of phenomenological coronal mass ejection models
url https://doi.org/10.1029/2020SW002659
work_keys_str_mv AT dvperegoudov ontheconstructionofphenomenologicalcoronalmassejectionmodels