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A priori bounds for co-dimension one isometric embeddings
Yanyan Li
, Gilbert Weinstein
School of Arts and Sciences, Mathematics
Research output
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Contribution to journal
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Article
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peer-review
8
Scopus citations
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Dive into the research topics of 'A priori bounds for co-dimension one isometric embeddings'. Together they form a unique fingerprint.
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Keyphrases
Isometric Embedding
100%
Dimension One
100%
A-priori Bounds
100%
Nonnegative Sectional Curvature
75%
Euclidean Space
50%
Scalar Curvature
50%
First Author
25%
Positive Curvature
25%
Embedding Problem
25%
Hermann Weyl
25%
Krylov
25%
Extrinsic Geometry
25%
Second Fundamental Form
25%
Interior Estimates
25%
Weyl Embedding
25%
Curvature Bounded below
25%
Fully Nonlinear Elliptic Partial Differential Equations
25%
Positive Scalar Curvature
25%
Convergence Theorem
25%
Nonnegative Curvature
25%
Locally Convex
25%
Mathematics
Sectional Curvature
100%
One Dimension
100%
A priori bound
100%
Euclidean Space
66%
Scalar Curvature
66%
Partial Differential Equation
33%
Positive Curvature
33%
Embedding Problem
33%
Extrinsic Geometry
33%
Second Fundamental Form
33%
Hlder Space
33%
Locally Convex
33%
Positive Scalar Curvature
33%