File:Alfvén's frozen-in flux theorem proof.svg
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[edit]DescriptionAlfvén's frozen-in flux theorem proof.svg |
English: Alfvén's theorem states that in a fluid with infinite electrical conductivity the magnetic flux through an arbitrary open surface advected by a macroscopic, space- and time-dependent velocity field in a time to the surface is constant. One way to prove Alfvén's theorem requires the line element of the boundary around to construct a third surface with . The three surfaces (with the sense of reversed) form a single closed through which the total magnetic flux must be zero according to Gauss' theorem. |
Date | |
Source | Own work |
Author | Trestan F. Simon |
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current | 21:03, 28 May 2023 | 600 × 600 (16 KB) | CoronalMassAffection (talk | contribs) | Undo "Stroke to Path" | |
16:15, 22 January 2023 | 600 × 600 (19 KB) | CoronalMassAffection (talk | contribs) | Changed text size, resolution | ||
16:03, 22 January 2023 | 750 × 750 (19 KB) | CoronalMassAffection (talk | contribs) | Minor changes | ||
10:05, 22 January 2023 | 750 × 750 (18 KB) | CoronalMassAffection (talk | contribs) | Remade | ||
06:11, 27 December 2022 | 800 × 800 (20 KB) | CoronalMassAffection (talk | contribs) | Enlarged arrows | ||
06:04, 27 December 2022 | 800 × 800 (20 KB) | CoronalMassAffection (talk | contribs) | Fixed arrows | ||
05:54, 27 December 2022 | 800 × 800 (17 KB) | CoronalMassAffection (talk | contribs) | Uploaded own work with UploadWizard |
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27 December 2022
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16,647 byte
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