Pages that link to "Item:Q649953"

The following pages link to \(SU(1,1)\) coherent states for position-dependent mass singular oscillators (Q649953):

Displaying 16 items.

• Eigenstructure of the 1-particle density operator corresponding to the first excited state of two coupled oscillators (Q1075664) (← links)
• \(\mathrm{SU}(1,1)\) and \(\mathrm{SU}(2)\) approaches to the radial oscillator: generalized coherent states and squeezing of variances (Q1700952) (← links)
• Coherent states of the inverted Caldirola-Kanai oscillator with time-dependent singularities (Q2482040) (← links)
• New SUSYQM coherent states for Pöschl-Teller potentials: a detailed mathematical analysis (Q2896238) (← links)
• Algebraic solutions of shape-invariant position-dependent effective mass systems (Q3178306) (← links)
• Coherent states of su(1,1): correlations, fluctuations, and the pseudoharmonic oscillator (Q3186366) (← links)
• Classical and quantum Liouville dynamics of SU(1,1) coherent states (Q3990071) (← links)
• Generalized Schrödinger equations with energy-dependent potentials: Formalism and applications (Q4561716) (← links)
• Coherent States of Nonlinear Oscillators with Position-Dependent Mass: Temporal Stability and Fractional Revivals (Q4595771) (← links)
• Darboux transformations of coherent states of the time-dependent singular oscillator (Q4659108) (← links)
• Coherent and Squeezed States: Introductory Review of Basic Notions, Properties, and Generalizations (Q4973359) (← links)
• Position-Dependent Mass Systems: Classical and Quantum Pictures (Q5152785) (← links)
• Isospectral Hamiltonian for position-dependent mass for an arbitrary quantum system and coherent states (Q5282866) (← links)
• New $\mathcal {SU}(1,1)$ position-dependent effective mass coherent states for a generalized shifted harmonic oscillator (Q5402206) (← links)
• Quantum and semi-classical aspects of confined systems with variable mass (Q5872029) (← links)
• On the construction of position-dependent mass models with quadratic spectra (Q6606748) (← links)