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Quantum energy expectation in periodic time-dependent Hamiltonians via Green functions - MaRDI portal

Quantum energy expectation in periodic time-dependent Hamiltonians via Green functions (Q1036486)

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Quantum energy expectation in periodic time-dependent Hamiltonians via Green functions
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    Quantum energy expectation in periodic time-dependent Hamiltonians via Green functions (English)
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    13 November 2009
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    Summary: Let \(U_{F}\) be the Floquet operator of a time periodic Hamiltonian \(H(t)\). For each positive and discrete observable \(A\) (which we call a probe energy), we derive a formula for the Laplace time average of its expectation value up to time \(T\) in terms of its eigenvalues and Green functions at the circle of radius \(e^{1/T}\). Some simple applications are provided which support its usefulness.
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