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Critical landscape topology for optimization on the symplectic group
R. B. Wu, R. Chakrabarti,
H. Rabitz
Chemistry
Princeton Institute for the Science and Technology of Materials
Research output
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Contribution to journal
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Article
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peer-review
11
Scopus citations
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Dive into the research topics of 'Critical landscape topology for optimization on the symplectic group'. Together they form a unique fingerprint.
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Mathematics
Symplectic Group
78%
Compact Lie Group
75%
Quantum Optics
52%
Optimization
51%
Optimization Problem
48%
Topology
48%
Fidelity
42%
Frobenius norm
41%
Orthogonal Group
37%
Unitary group
36%
Local Minima
36%
Saddlepoint
35%
Frobenius
33%
Linear programming
30%
Submanifolds
30%
Critical point
30%
Target
29%
Optimal Solution
28%
Optimal Control
27%
Nonlinearity
25%
Business & Economics
Topology
76%
Optimization Problem
62%
Nonlinearity
46%
Saddlepoint
46%
Critical Point
43%
Incompatibility
42%
Fidelity
36%
Optimal Control
36%
Linear Programming
31%
Optimal Solution
29%
Engineering & Materials Science
Lie groups
100%
Topology
46%
Quantum optics
46%
Linear programming
20%
Mechanics
19%
Set theory
14%