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Curvature-Free Estimates for Extremal Objects in Riemannian Geometry and Quantitative Topology
Burago, Dmitri
(PI)
The Pennsylvania State University
Project
:
Research project
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Explore the research topics touched on by this project. These labels are generated based on the underlying awards/grants. Together they form a unique fingerprint.
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Keyphrases
Quantitative Topology
100%
Riemannian Geometry
100%
Geodesic Segment
100%
Two-point
77%
Geodesics
44%
Short Geodesics
22%
Serres
22%
Minimal Surfaces
22%
Geodesic Nets
11%
Line Segments
11%
Closed Manifold
11%
Riemannian Manifold
11%
Shortest Closed Geodesic
11%
Maximal Distance
11%
Geodesic Loops
11%
High-dimensional Data
11%
Closed Geodesics
11%
Straight Line
11%
Mathematics
Riemannian Geometry
100%
Topology
100%
Extremal
100%
Geodesic Segment
100%
Manifold
66%
Riemannian Manifolds
44%
Minimizes
11%
Higher Dimensions
11%
Straight Line
11%
Line Segment
11%