Congruence theorems for Riemannian submanifolds

DOI10.1007/BF02784057zbMath0793.53061OpenAlexW2054298463WikidataQ115391645 ScholiaQ115391645MaRDI QIDQ690069

Arthur J. Ledger

Publication date: 7 December 1993

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02784057

zbMATH Keywords

maximum principlecongruent modulo \(\varphi\)mean curvature vectors

Mathematics Subject Classification ID

Global submanifolds (53C40)

Cites Work

• Einige differentialgeometrische Kongruenzsätze für geschlossene Flächen und Hyperflächen
• On maximum principles for non-hyperbolic partial differential operators
• Remarks on a uniqueness theorem for closed surfaces
• A congruence theorem for hypersurfaces of Riemannian manifolds
• Some congruence theorems for closed hypersurfaces in Riemann spaces. I: Method based on Stokes' theorem
• Some congruence theorems for closed hypersurfaces in Riemann spaces. II: Method based on a maximum principle
• Einige Kongruenzsätze für geschlossene k-dimensionale Flächen in n- dimensionalen Riemannschen Räumen
• Einige Ähnlichkeits- und Symmetriesätze für differenzierbare Flächen im Raum
• Ein Satz aus der Flächentheorie im Großen
• A Remark on Linear Elliptic Differential Equations of Second Order

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