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- Berger–Kazdan_comparison_theorem abstract "In mathematics, the Berger–Kazdan comparison theorem is a result in Riemannian geometry that gives a lower bound on the volume of a Riemannian manifold and also gives a necessary and sufficient condition for the manifold to be isometric to the m-dimensional sphere with its usual "round" metric. The theorem is named after the mathematicians Marcel Berger and Jerry Kazdan.".
- Berger–Kazdan_comparison_theorem wikiPageID "12851733".
- Berger–Kazdan_comparison_theorem wikiPageRevisionID "551324315".
- Berger–Kazdan_comparison_theorem title "Berger-Kazdan comparison theorem".
- Berger–Kazdan_comparison_theorem urlname "Berger-KazdanComparisonTheorem".
- Berger–Kazdan_comparison_theorem subject Category:Geometric_inequalities.
- Berger–Kazdan_comparison_theorem subject Category:Theorems_in_Riemannian_geometry.
- Berger–Kazdan_comparison_theorem comment "In mathematics, the Berger–Kazdan comparison theorem is a result in Riemannian geometry that gives a lower bound on the volume of a Riemannian manifold and also gives a necessary and sufficient condition for the manifold to be isometric to the m-dimensional sphere with its usual "round" metric. The theorem is named after the mathematicians Marcel Berger and Jerry Kazdan.".
- Berger–Kazdan_comparison_theorem label "Berger–Kazdan comparison theorem".
- Berger–Kazdan_comparison_theorem sameAs Berger%E2%80%93Kazdan_comparison_theorem.
- Berger–Kazdan_comparison_theorem sameAs Q4891633.
- Berger–Kazdan_comparison_theorem sameAs Q4891633.
- Berger–Kazdan_comparison_theorem wasDerivedFrom Berger–Kazdan_comparison_theorem?oldid=551324315.