Javascript must be enabled to continue!
Coherent states of the Laguerre–Gauss modes
View through CrossRef
Large quantum photonic systems hold promise for surpassing classical computational limits, yet their state preparation remains a challenge. We propose an alternative approach to study multiparticle dynamics by mapping the excitation mode of these systems to physical properties of the Laguerre–Gauss modes. We construct coherent states establishing a direct link between excitation number dynamics and the evolution of the Laguerre–Gauss modes. This highlights the photon transverse spatial degree of freedom as a versatile platform for testing the fundamental aspects of quantum multiparticle systems.
Title: Coherent states of the Laguerre–Gauss modes
Description:
Large quantum photonic systems hold promise for surpassing classical computational limits, yet their state preparation remains a challenge.
We propose an alternative approach to study multiparticle dynamics by mapping the excitation mode of these systems to physical properties of the Laguerre–Gauss modes.
We construct coherent states establishing a direct link between excitation number dynamics and the evolution of the Laguerre–Gauss modes.
This highlights the photon transverse spatial degree of freedom as a versatile platform for testing the fundamental aspects of quantum multiparticle systems.
Related Results
Solution of conformable Laguerre and associated Laguerre equations using Laplace transform†
Solution of conformable Laguerre and associated Laguerre equations using Laplace transform†
In this paper, the conformable Laguerre and associated Laguerre
differential equations are solved using the Laplace transform. The
solution is found to be in exact agreement with t...
Carl Friedrich Gauss
Carl Friedrich Gauss
At an early age, Gauss showed unusual ability in mathematics. In fact, some say that he was only three when he corrected his father's calculations of the pay due men working under ...
The Gauss–Bonnet theorem
The Gauss–Bonnet theorem
The Gauss–Bonnet theorem is a crowning result of surface theory that gives a fundamental connection between geometry and topology. Roughly speaking, geometry refers to the “local” ...
Propagation of a Partially Coherent Bessel—Gaussian Beam in a Uniform Medium and Turbulent Atmosphere
Propagation of a Partially Coherent Bessel—Gaussian Beam in a Uniform Medium and Turbulent Atmosphere
The study of coherent vortices remains an urgent field of singular optics of vortex beams. In this paper, coherent properties of partially coherent vortex Bessel—Gaussian optical b...
Partially coherent migration
Partially coherent migration
Abstract
Partially coherent migration reduces the spurious details introduced by velocity macro-model imperfections. In a partially coherent migration, instead of...
Optical beams in nonlocal nonlinear media: A variational solution of the Laguerre-Gauss form
Optical beams in nonlocal nonlinear media: A variational solution of the Laguerre-Gauss form
The 1+2D nonlocal nonlinear Schrdinger equation can be transformed to the variational approach in a cylindrical coordinate system, and is applied to a model describing the propaga...
Coherent and non-coherent data detection algorithms in massive MIMO
Coherent and non-coherent data detection algorithms in massive MIMO
<p>Over the past few years there has been an extensive growth in data traffic consumption devices. Billions of mobile data devices are connected to the global wireless networ...
Random Laguerre tessellations
Random Laguerre tessellations
A systematic study of random Laguerre tessellations, weighted generalisations of the well-known Voronoi tessellations, is presented. We prove that every normal tessellation with co...

