Pages that link to "Item:Q2400191"
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The following pages link to Infinitive operator-sum representation for damping in a squeezed heat reservoir via the thermo entangled state approach (Q2400191):
Displaying 8 items.
- Solution of the master equation in the amplitude damping model under the action of linear resonance force (Q294001) (← links)
- Kraus operator-sum representation and time evolution of distribution functions in phase-sensitive reservoirs (Q432095) (← links)
- Kraus operator-sum solution to the master equation describing the single-mode cavity driven by an oscillating external field in the heat reservoir (Q518786) (← links)
- Generation of a kind of displaced thermal states in the diffusion process and its statistical properties (Q1643498) (← links)
- Saigo-Maeda operators involving the Appell function, real spectra from symmetric quantum Hamiltonians and violation of the second law of thermodynamics for quantum damped oscillators (Q2024866) (← links)
- Infinite operator-sum representation of density operator for a dissipative cavity with Kerr medium derived by virtue of entangled state representation (Q2269556) (← links)
- Using a new disentangling technique in the solution of the master equation of a driven damped harmonic oscillator by thermo entangled states representation (Q2322154) (← links)
- Infinite-dimensional Kraus operators for describing a thermal channel with self-Kerr interaction (Q2444075) (← links)
