Euler's theorem (rotation)/Bibliography: Difference between revisions
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imported>Peter Schmitt (original source) |
imported>Peter Schmitt (more data, formatting) |
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== Original source == | == Original source == | ||
L. Eulero ''(Leonhard Euler)'' | Euler's theorem and its proof are contained in paragraphs 24-26 of the appendix (''Additamentum''. pp. 201-203) | ||
Formulae generales pro translatione quacunque corporum rigidorum | : L. Eulero ''(Leonhard Euler)'' <br> ''Formulae generales pro translatione quacunque corporum rigidorum'' (General formulas for the translation of arbitrary rigid bodies), | ||
''(General formulas for the translation of arbitrary rigid bodies) | presented to the St. Petersburg Academy on October 9, 1775, and first published in | ||
Novi Commentarii academiae scientiarum Petropolitanae 20, 1776, pp. 189-207 | : Novi Commentarii academiae scientiarum Petropolitanae 20, 1776, pp. 189-207 (E478) | ||
and was reprinted in | |||
: ''Theoria motus corporum rigidorum'', ed. nova, 1790, pp. 449-460 (E478a) | |||
and later in his collected works | |||
: ''Opera Omnia'', Series 2, Volume 9, pp. 84 - 98. | |||
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Original source
Euler's theorem and its proof are contained in paragraphs 24-26 of the appendix (Additamentum. pp. 201-203)
- L. Eulero (Leonhard Euler)
Formulae generales pro translatione quacunque corporum rigidorum (General formulas for the translation of arbitrary rigid bodies),
presented to the St. Petersburg Academy on October 9, 1775, and first published in
- Novi Commentarii academiae scientiarum Petropolitanae 20, 1776, pp. 189-207 (E478)
and was reprinted in
- Theoria motus corporum rigidorum, ed. nova, 1790, pp. 449-460 (E478a)
and later in his collected works
- Opera Omnia, Series 2, Volume 9, pp. 84 - 98.