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The Wehrl entropy has Gaussian optimizers
Giacomo de Palma
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Corresponding author for this work
Department of Mathematical Sciences
11
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Dive into the research topics of 'The Wehrl entropy has Gaussian optimizers'. Together they form a unique fingerprint.
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Mathematics
Amplification
49%
Asymptotically equivalent
47%
Eigenvalue
25%
Energy
27%
Entropy
97%
Equivalence
56%
Maximise
38%
Norm
24%
Quantum State
100%
Physics & Astronomy
amplifiers
32%
eigenvalues
34%
energy
11%
entropy
88%
equivalence
76%
norms
44%