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The local isometric imbedding in (mathbb{R}^3) of two-dimensional Riemannian manifolds with Gaussian curvature changing sign arbitrarily

机译：高斯曲率任意改变符号的二维黎曼流形的（ mathbb {R} ^ 3 ）中的局部等距嵌入

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Geub Werner; Socolescu Dan;
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1. THE LOCAL ISOMETRIC EMBEDDING IN R~3 OF TWO-DIMENSIONAL RIEMANNIAN MANIFOLDS WITH GAUSSIAN CURVATURE CHANGING SIGN TO FINITE ORDER ON A CURVE [J] . Marcus A. Khuri Journal of Differential Geometry . 2007,第2期

机译：具有二维高斯曲线变化符号的二维黎曼流形在R〜3中的局部等价嵌入
2. Local isometric embedding of two dimensional Riemannian manifolds into $r^3 $ with nonpositive Gaussian curvature [J] . Gen Nakamura Proceedings of the Japan Academy, Series A. Mathematical Sciences . 1985,第7期

机译：高斯曲率为非正值的二维黎曼流形到$ r ^ 3 $的局部等距嵌入
3. The local isometric embedding problem for 3-Dimensional Riemannian manifolds with cleanly vanishing curvature [J] . Poole T.E. Communications in Partial Differential Equations . 2010,第10a12期

机译：具有完全消失的曲率的3维黎曼流形的局部等距嵌入问题
4. Motor Imagery Classification based on Local Isometric Embedding of Riemannian Manifold [C] . Shaofeng Li, Xiaofeng Xie, Zhenghui Gu, IEEE Conference on Industrial Electronics and Applications . 2019

机译：基于黎曼流形局部等距嵌入的运动图像分类
5. The local isometric embedding in R3 of two-dimensional Riemannian manifolds with Gaussian curvature changing sign to finite order on a curve. [D] . Khuri, Marcus A. 2003

机译：二维黎曼流形在R3中的局部等距嵌入，其中高斯曲率的符号在曲线上变为有限阶。
6. Heat Conduction on Arbitrary Riemannian Manifolds [O] . D. C. Spencer 1953

机译：任意黎曼流形上的热传导
7. The Local Isometric Embedding in R^3 of Two-Dimensional Riemannian Manifolds With Gaussian Curvature Changing Sign to Finite Order on a Curve [O] . Khuri, Marcus A. 2010

机译：二维黎曼流形中R ^ 3的局部等距嵌入高斯曲率改变符号到曲线上的有限阶的流形

The local isometric imbedding in (mathbb{R}^3) of two-dimensional Riemannian manifolds with Gaussian curvature changing sign arbitrarily

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