We study here the spectral Weyl asymptotics for a semiregular system, extending to the vector-valued case results of Helffer and Robert, and more recently of Doll, Gannot and Wunsch. The class of systems considered here contains the important example of the Jaynes–Cummings system that describes light-matter interaction.
M. Malagutti, A. Parmeggiani (2024). Spectral Asymptotic Properties of Semiregular Non-commutative Harmonic Oscillators. COMMUNICATIONS IN MATHEMATICAL PHYSICS, 405(2), 1-49 [10.1007/s00220-024-04934-7].
Spectral Asymptotic Properties of Semiregular Non-commutative Harmonic Oscillators.
A. Parmeggiani
2024
Abstract
We study here the spectral Weyl asymptotics for a semiregular system, extending to the vector-valued case results of Helffer and Robert, and more recently of Doll, Gannot and Wunsch. The class of systems considered here contains the important example of the Jaynes–Cummings system that describes light-matter interaction.File in questo prodotto:
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