Coherent States and their Applications: A Contemporary Panorama
November 14-18, 2016
Coherent states (CS) have enjoyed during the recent years a considerable development in many avenues of physics and they have grown into a flourishing topic in mathematics, in particular, at the interface of the latter with physics (e.g. quantization methods). A number of textbooks have been devoted to them, as well as a special issue of Journal of Physics A: theoretical and mathematical in 2012. In view of the fast progress that has taken place, it seems that it is now time to assess the situation and survey the recent developments.
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Scientific & Organizing Committee
Jean-Pierre Antoine (Université catholique de Louvain) |
Speakers
Square integrable representations, an invaluable tool: from coherent states to quantum mechanics on phase space
su (1,1) coherent states for Landau levels: Physical and mathematical description
Renormalization in spin foam quantum gravity with coherent states
Affine Coherent State Quantization and Quantum Cosmology
Coherent states and non-commutative surfaces in higher genera
New applications of coherent states in quantum information theory
Construction of linear and nonlinear coherent states using GHA
Regularised Bianchi IX potential
Phase retrieval in infinite dimensions
Entanglement of quantum circular states of light
Covariant integral quantization of the unit disk
Coherent and minimum energy states of a charged particle in a uniform magnetic field
Hankel operators and the Dixmier trace on the Hardy space
Coherent states, Support Vector Machines and function estimation
Wavelet Approximation Theory in Higher Dimensions
Coherent states for unitary quantum evolution for time-dependent
Hermite polynomials in two complex variables Mathematical properties
Non-Hermitian coherent states for finite-dimensional systems
Coherent state transforms for compact groups, and their large-N limits
Hermite polynomials in two complex variables |
Coherent states for supersymmetric partners of solvable systems
Representations of CCR describing infinite coherent states
Enhanced Quantization: The Right Way to Quantize Everything
Wigner-like function for variable spin systems: semiclassical limit and asymptotic quantization
Coherent states in a study of time problem
Two dimensional de Sitter spinors and their SL (2,R) covariance
Orthogonal polynomials attached to coherent states for the symmetric Pöschl-Teller oscillator
Classical and quantum Kummer shape algebras
Fermionic coherent states in infinite dimensions
The essential role of coherent states in quantum gravity
Spacetime replication of continuous-variable quantum information
Higher order squeezing of noncommutative q-photon-added coherent states
Reproducing pairs and Gabor systems at critical density
Geometric aspects of coherent states
Coherent states in Loop Quantum Gravity and phase spaces of shapes of polyhedra
The anatomy of coherent states
Coherent state quantization and the Heisenberg uncertainty relation in the quaternionic setting
Shearlets: Theory, applications and generalizations
Coherent spaces, Boolean rings and their applications
Finite dimensional Hilbert space: Spin Coherent, Basis Coherent and Anti-coherent states |