Pages that link to "Item:Q4533721"

The following pages link to Rényi-Wehrl entropies as measures of localization in phase space (Q4533721):

Displaying 18 items.

• Highly symmetric POVMs and their informational power (Q265425) (← links)
• Semiclassical localization and uncertainty principle (Q716985) (← links)
• Proof of the Wehrl-type entropy conjecture for symmetric \({SU(N)}\) coherent states (Q728510) (← links)
• Optimal concentration for \(\mathrm{SU}(1,1)\) coherent state transforms and an analogue of the Lieb-Wehrl conjecture for \(\mathrm{SU}(1,1)\) (Q731279) (← links)
• Phase-space position-momentum correlation and potentials (Q742704) (← links)
• A generalized entropy measuring quantum localization (Q1283537) (← links)
• Wehrl's entropy and classification of states (Q1305725) (← links)
• A lower bound for the Wehrl entropy of quantum spin with sharp high-spin asymptotics (Q1766909) (← links)
• Matrix product states, random matrix theory and the principle of maximum entropy (Q2376337) (← links)
• Entropy and the localization of eigenfunctions (Q2389119) (← links)
• Signatures of topological phase transitions in higher Landau levels of hgte/cdte quantum wells from an information theory perspective (Q2675926) (← links)
• An approach to local electron energy in atoms through Rényi's entropy (Q2696337) (← links)
• Wehrl's entropy and a measure of intermode correlations in phase space (Q2755769) (← links)
• SHANNON ENTROPY OF THE WIGNER FUNCTION AND POSITION-MOMENTUM CORRELATION IN MODEL SYSTEMS (Q3083638) (← links)
• Delocalization properties at isolated avoided crossings in Lipkin–Meshkov–Glick type Hamiltonian models (Q3302834) (← links)
• Quantum and Fisher information from the Husimi and related distributions (Q3438769) (← links)
• Rényi entropy for particle systems as an instrument to enlarge the Boltzmannian concept of entropy: Some holographic perspectives (Q5369089) (← links)
• Estimation of the geometric measure of entanglement with Wehrl moments through artificial neural networks (Q6598114) (← links)