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- Maupertuis_principle abstract "In classical mechanics, Maupertuis' principle (named after Pierre Louis Maupertuis), is that the path followed by a physical system is the one of least length (with a suitable interpretation of path and length). It is a special case of the more generally stated principle of least action. Using the calculus of variations, it results in an integral equation formulation of the equations of motion for the system.".
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- Maupertuis_principle wikiPageWikiLink Frederick_II_of_Prussia.
- Maupertuis_principle wikiPageWikiLink Frederick_the_Great.
- Maupertuis_principle wikiPageWikiLink Function_(mathematics).
- Maupertuis_principle wikiPageWikiLink Functional_(mathematics).
- Maupertuis_principle wikiPageWikiLink Gauss_principle_of_least_constraint.
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- Maupertuis_principle wikiPageWikiLink Gottfried_Leibniz.
- Maupertuis_principle wikiPageWikiLink Gottfried_Wilhelm_Leibniz.
- Maupertuis_principle wikiPageWikiLink Gravitation.
- Maupertuis_principle wikiPageWikiLink Gravity.
- Maupertuis_principle wikiPageWikiLink Hamiltons_principle.
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- Maupertuis_principle wikiPageWikiLink Hertzs_principle_of_least_curvature.
- Maupertuis_principle wikiPageWikiLink Integral_equation.
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- Maupertuis_principle wikiPageWikiLink Metric_(mathematics).
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- Maupertuis_principle wikiPageWikiLink Additamentum_II.
- Maupertuis_principle wikiPageWikiLink Scalar_(physics).
- Maupertuis_principle wikiPageWikiLink Snells_law.
- Maupertuis_principle wikiPageWikiLink Stationary_point.
- Maupertuis_principle wikiPageWikiLink Time.
- Maupertuis_principle wikiPageWikiLink Voltaire.
- Maupertuis_principle wikiPageWikiLinkText "Jacobi's Principle".
- Maupertuis_principle wikiPageWikiLinkText "Jacobi's principle".
- Maupertuis_principle wikiPageWikiLinkText "Maupertuis principle".
- Maupertuis_principle wikiPageWikiLinkText "Maupertuis' principle".
- Maupertuis_principle wikiPageWikiLinkText "the least-action principle".
- Maupertuis_principle author "V.V. Rumyantsev".
- Maupertuis_principle hasPhotoCollection Maupertuis_principle.
- Maupertuis_principle id "H/h047140".
- Maupertuis_principle title "Hertz's principle of least curvature".
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- Maupertuis_principle wikiPageUsesTemplate Template:Springer.
- Maupertuis_principle subject Category:Calculus_of_variations.
- Maupertuis_principle subject Category:Hamiltonian_mechanics.
- Maupertuis_principle subject Category:Mathematical_principles.
- Maupertuis_principle hypernym Length.
- Maupertuis_principle type Album.
- Maupertuis_principle type Redirect.
- Maupertuis_principle comment "In classical mechanics, Maupertuis' principle (named after Pierre Louis Maupertuis), is that the path followed by a physical system is the one of least length (with a suitable interpretation of path and length). It is a special case of the more generally stated principle of least action. Using the calculus of variations, it results in an integral equation formulation of the equations of motion for the system.".
- Maupertuis_principle label "Maupertuis principle".
- Maupertuis_principle label "Maupertuis' principle".
- Maupertuis_principle sameAs Principio_di_Maupertuis.
- Maupertuis_principle sameAs Principe_van_Maupertuis.
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