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- Q1674514 subject Q7210663.
- Q1674514 abstract "In the study of Riemannian geometry in mathematics, a local isometry from one (pseudo-)Riemannian manifold to another is a map which pulls back the metric tensor on the second manifold to the metric tensor on the first. When such a map is also a diffeomorphism, such a map is called an isometry (or isometric isomorphism), and provides a notion of isomorphism ("sameness") in the category Rm of Riemannian manifolds.".
- Q1674514 wikiPageWikiLink Q1058314.
- Q1674514 wikiPageWikiLink Q1510587.
- Q1674514 wikiPageWikiLink Q189112.
- Q1674514 wikiPageWikiLink Q217413.
- Q1674514 wikiPageWikiLink Q2276721.
- Q1674514 wikiPageWikiLink Q395.
- Q1674514 wikiPageWikiLink Q632814.
- Q1674514 wikiPageWikiLink Q6947443.
- Q1674514 wikiPageWikiLink Q7210663.
- Q1674514 wikiPageWikiLink Q746550.
- Q1674514 wikiPageWikiLink Q757269.
- Q1674514 wikiPageWikiLink Q761383.
- Q1674514 wikiPageWikiLink Q978505.
- Q1674514 comment "In the study of Riemannian geometry in mathematics, a local isometry from one (pseudo-)Riemannian manifold to another is a map which pulls back the metric tensor on the second manifold to the metric tensor on the first. When such a map is also a diffeomorphism, such a map is called an isometry (or isometric isomorphism), and provides a notion of isomorphism ("sameness") in the category Rm of Riemannian manifolds.".
- Q1674514 label "Isometry (Riemannian geometry)".