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Generalized Notions of Sparsity and Restricted Isometry Property. Part II: Applications
Marius Junge
, Kiryung Lee
Mathematics
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Dive into the research topics of 'Generalized Notions of Sparsity and Restricted Isometry Property. Part II: Applications'. Together they form a unique fingerprint.
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Mathematics
Measurement Operator
100%
Dimensionality Reduction
100%
Subadditive
100%
Gaussian Distribution
50%
Lebesgue Measure
50%
Additive Model
50%
Random Matrix
50%
Minkowski
50%
Seminorm
50%
Keyphrases
Restricted Isometry Property
100%
Sparsity
100%
Sparsity Model
50%
Sparsity Level
25%
Dimensionality Reduction
25%
Measurement Operator
25%
Subadditive
25%
Lebesgue Measure
12%
Sparse Signal
12%
Unified Theory
12%
Traditional Theory
12%
Union of Subspaces
12%
Infinite Dimension
12%
Additive Model
12%
Compressive Measurement
12%
Locality Sensitive Hashing
12%
Sample Complexity
12%
Gaussian Measurements
12%
Random Sign
12%
Property Theory
12%
Structured Random Matrix
12%
Isometric Maps
12%
Additive Distortion
12%
Sobolev Seminorm
12%
Dimensional Recovery
12%
Minkowski Difference
12%
Engineering
Sparsity
100%
Restricted Isometry Property
100%
Dimensionality
25%
Gaussians
12%
Sparse Signal
12%
Lebesgue Measure
12%
Additive Model
12%