Pages that link to "Item:Q2873630"
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The following pages link to A Wigner distribution function for finite oscillator systems (Q2873630):
Displaying 21 items.
- Distribution functions in quantum mechanics and Wigner functions (Q1417371) (← links)
- Wigner distribution functions for a relativistic linear oscillator (Q1567905) (← links)
- A new approach for the characterization of nonstationary oscillators using the Wigner-Ville distribution (Q1720997) (← links)
- Long time, large scale limit of the Wigner transform for a system of linear oscillators in one dimension (Q1759692) (← links)
- Motzkin paths, Motzkin polynomials and recurrence relations (Q2341054) (← links)
- Wigner distribution function for the time-dependent quadratic-Hamiltonian quantum system using the Lewis-Riesenfeld invariant operator (Q2575509) (← links)
- The phase space of finite systems (Q2724641) (← links)
- Wigner function of open quantum system (Q3122072) (← links)
- Wigner Function and Diffusion in a Collision‐Free Medium of Quantum Particles (Q3434982) (← links)
- The Wigner Function for a Quantum System with an Infinitely Deep Square-Well Potential (Q3649130) (← links)
- Smoothed Wigner function of a quantum damped oscillator (Q4335525) (← links)
- Wigner distribution function for Euclidean systems (Q4399738) (← links)
- Wigner functions for time-dependent coupled linear oscillators via linear and quadratic invariant processes (Q4654934) (← links)
- Wigner distribution function for finite systems (Q4701556) (← links)
- Complete sets of Bloch and Wannier functions composed of oscillator eigenfunctions (Q4701887) (← links)
- On the discrete Wigner function for $\mathrm{SU(N)}$ (Q5059109) (← links)
- Generalized Laguerre polynomials with position-dependent effective mass visualized via Wigner’s distribution functions (Q5282862) (← links)
- (Q5474764) (← links)
- (Q5691794) (← links)
- Dynamics of the τ-Wigner distribution function (Q5878989) (← links)
- Solutions of the compatibility conditions for a Wigner quantum oscillator (Q5896794) (← links)