# Hypersurfaces with constant curvature in ${\mathbb{R}}^{n+1}$

Banach Center Publications (2002)

- Volume: 57, Issue: 1, page 101-108
- ISSN: 0137-6934

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topJ. A. Gálvez, and A. Martínez. "Hypersurfaces with constant curvature in $ℝ^{n+1}$." Banach Center Publications 57.1 (2002): 101-108. <http://eudml.org/doc/281820>.

@article{J2002,

abstract = {We give some optimal estimates of the height, curvature and volume of compact hypersurfaces in $ℝ^\{n+1\}$ with constant curvature bounding a planar closed (n-1)-submanifold.},

author = {J. A. Gálvez, A. Martínez},

journal = {Banach Center Publications},

keywords = {elliptic partial differential equations; Monge-Ampère type; height; curvature; compact hypersurfaces},

language = {eng},

number = {1},

pages = {101-108},

title = {Hypersurfaces with constant curvature in $ℝ^\{n+1\}$},

url = {http://eudml.org/doc/281820},

volume = {57},

year = {2002},

}

TY - JOUR

AU - J. A. Gálvez

AU - A. Martínez

TI - Hypersurfaces with constant curvature in $ℝ^{n+1}$

JO - Banach Center Publications

PY - 2002

VL - 57

IS - 1

SP - 101

EP - 108

AB - We give some optimal estimates of the height, curvature and volume of compact hypersurfaces in $ℝ^{n+1}$ with constant curvature bounding a planar closed (n-1)-submanifold.

LA - eng

KW - elliptic partial differential equations; Monge-Ampère type; height; curvature; compact hypersurfaces

UR - http://eudml.org/doc/281820

ER -

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