, (2)-Ideal Euclidean Hypersurfaces of Null L1-2-Type

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Mohammadpouri A.; Hosseinoughli R.

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Journal Paper

Paper Information

Journal: JOURNAL OF MATHEMATICAL EXTENSION Year:2022 | Volume:16 | Issue:9 Page(s): 00-00

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Title

, (2)-Ideal Euclidean Hypersurfaces of Null L1-2-Type

Author(s)

Mohammadpouri A. | Hosseinoughli R. | Issue Writer Certificate

Keywords

Finite type hypersurfaces

L1 operator

(2)-ideal hypersurfaces

Abstract

We say that an isometric immersion hypersurface x: Mn! En+1 is of null Lk-2-type if x = x1+x2, x1,x2: Mn! En+1 are smooth maps and Lkx1 = 0,Lkx2 = , x2, ,is non-zero real number, Lk is the linearized operator of the (k+1)th mean curvature of the hypersurface, i. e., Lk(f) = tr(Pk, Hessianf) for f 2 C 1 (M), where Pk is the kth New-ton transformation, Lkx = (Lkx1, : : :,Lkxn+1),x = (x1, : : :, xn+1). In this article, we classify , (2)-ideal Euclidean hypersurfaces of null L1-2-type.

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APA: Copy

Mohammadpouri, A., & Hosseinoughli, R.. (2022). , (2)-Ideal Euclidean Hypersurfaces of Null L1-2-Type. JOURNAL OF MATHEMATICAL EXTENSION, 16(9), 00-00. SID. https://sid.ir/paper/1066098/en

Vancouver: Copy

Mohammadpouri A., Hosseinoughli R.. , (2)-Ideal Euclidean Hypersurfaces of Null L1-2-Type. JOURNAL OF MATHEMATICAL EXTENSION[Internet]. 2022;16(9):00-00. Available from: https://sid.ir/paper/1066098/en

IEEE: Copy

A. Mohammadpouri, and R. Hosseinoughli, “, (2)-Ideal Euclidean Hypersurfaces of Null L1-2-Type,” JOURNAL OF MATHEMATICAL EXTENSION, vol. 16, no. 9, pp. 00–00, 2022, [Online]. Available: https://sid.ir/paper/1066098/en

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