Surfaces of Negative Curvature

Author:

Rozendorn E. R.

Publisher

Springer Berlin Heidelberg

Reference164 articles.

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3. Aleksandrov, V.A. (1990): Efimov’s theorem on differential criteria for homeomorphism. Mat. Sb. 181, 183–188. Engl, transi.: Math. USSR. Sb. 69, No. 1, 197–202 (1991).

4. Alekseevskij, D.V., Vinberg, E.B., Solodovnikov, A.G. (1988): The geometry of spaces of constant curvature. Itogi Nauki Tekh. Ser. Sovrem. Probl. Mat., Fundam. Napravleniya 29, 5–146, Zbl.699.53001. Engl, transi, in: Encycl. Math. Sc. 29, Springer-Verlag, Heidelberg (in preparation)

5. Alekseevskij, D.V., Vinogradov, A.M., Lychagin, V.V. (1988): The basic ideas and concepts of differential geometry. Itogi Nauki Tekh., Ser. Sovrem. Probl. Mat., Fundam. Napravleniya 28, 5–297, Zbl.675.53001. Engl, transi.: Encycl. Math. Sc. 28, Springer-Verlag, Heidelberg (1991)

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2. Around Efimov’s differential test for homeomorphism;Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry;2020-11-20

3. On the Existence of $$C^{1,1}$$-isometric Immersions of Several Classes of Negatively Curved Surfaces into $$\mathbb {R}^3$$;Archive for Rational Mechanics and Analysis;2019-12-06

4. Isometric Immersions of Surfaces with Two Classes of Metrics and Negative Gauss Curvature;Archive for Rational Mechanics and Analysis;2015-06-13

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