ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES

ABDELMALEK MOHAMMED

ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES

March 2023

Vol-9, Issue-2

Paper ID: 19390

ISSN: 2395-4396

Downloads: 0

Abstract & Details

Research Area

Mathematics

Keywords

Newton transformations Symmetric functions Transversality.

Abstract

In this paper we derive a condition of transversality of two given hypersurfaces in pseudo-Riemnnaian manifolds, along its boundary. This condition is given by the ellipticciy of the Newton transformations.

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Author Information

#	Name	Institute / Affiliation
1	ABDELMALEK MOHAMMED	ESM TLEMCEN. ALGERIA

How to Cite

Use the following formats to cite this article in your research.

APA Style

MOHAMMED, ABDELMALEK (2023). ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES. International Journal of Advance Research and Innovative Ideas In Education, 9(2), 660-664.

MLA Style

MOHAMMED, ABDELMALEK. "ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES." International Journal of Advance Research and Innovative Ideas In Education, vol. 9, no. 2, 2023, pp. 660-664.

IEEE Style

ABDELMALEK MOHAMMED, "ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES," International Journal of Advance Research and Innovative Ideas In Education, vol. 9, no. 2, pp. 660-664, 2023.

Vancouver Style

MOHAMMED ABDELMALEK. ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES. International Journal of Advance Research and Innovative Ideas In Education. 2023;9(2):660-664.

Harvard Style

MOHAMMED, ABDELMALEK (2023) 'ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES', International Journal of Advance Research and Innovative Ideas In Education, 9(2), pp. 660-664.

Chicago Style

MOHAMMED, ABDELMALEK. "ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES." International Journal of Advance Research and Innovative Ideas In Education 9, no. 2 (2023): 660-664.

Turabian Style

MOHAMMED, ABDELMALEK. "ON THE GEOMETRY OF GENERALIZED WEINGARTEN HYPERSURFACES." International Journal of Advance Research and Innovative Ideas In Education 9, no. 2 (2023): 660-664.