Modelling of THz quantum cascade laser dynamics

We report on our recent progress in modelling THz frequency quantum cascade laser [1] (QCL) dynamics, where we have considered regimes of passive mode locking using distributed saturable absorber [2] and configuration for laser feedback interferometry [3]. Carrier transport simulations are used for the extraction of parameters for the dynamical simulations. Localized wavefunctions are calculated by solving the Schrödinger-Poisson equation system using the first neighbour and tight binding approximations, together with the infinite period QCL consideration. The transport of electrons through the quantum well heterostructure is modelled by a density matrix approach [4] where all the relevant scattering mechanisms are described as perturbations with the Fermi-golden rule, using the wavefunctions and material parameters as inputs. In order to model passive mode locking we then solve Maxwell-Bloch equations using two approaches: (i) a full wave model and (ii) a model which has reduced numerical complexity by employing rotating wave approximation (RWA) and slowly varying envelope approximation (SVEA). Graphene saturable absorber interacts with the optical field via an intensity-dependent loss. For modelling laser dynamics under optical feedback we use effective semiconductor Maxwell-Bloch equations.

Publication Details

Journal
VinaR (Institute of Nuclear Sciences "Vinča")
Published
2025-01-01
Primary Topic
Spectroscopy and Laser Applications
Type
article
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article

Modelling of THz quantum cascade laser dynamics

VinaR (Institute of Nuclear Sciences "Vinča")
Spectroscopy and Laser Applications
article

Modelling of THz quantum cascade laser dynamics

article en

Abstract

We report on our recent progress in modelling THz frequency quantum cascade laser [1] (QCL) dynamics, where we have considered regimes of passive mode locking using distributed saturable absorber [2] and configuration for laser feedback interferometry [3]. Carrier transport simulations are used for the extraction of parameters for the dynamical simulations. Localized wavefunctions are calculated by solving the Schrödinger-Poisson equation system using the first neighbour and tight binding approximations, together with the infinite period QCL consideration. The transport of electrons through the quantum well heterostructure is modelled by a density matrix approach [4] where all the relevant scattering mechanisms are described as perturbations with the Fermi-golden rule, using the wavefunctions and material parameters as inputs. In order to model passive mode locking we then solve Maxwell-Bloch equations using two approaches: (i) a full wave model and (ii) a model which has reduced numerical complexity by employing rotating wave approximation (RWA) and slowly varying envelope approximation (SVEA). Graphene saturable absorber interacts with the optical field via an intensity-dependent loss. For modelling laser dynamics under optical feedback we use effective semiconductor Maxwell-Bloch equations.

VinaR (Institute of Nuclear Sciences "Vinča")
Openalex Percentile: Top 54%
Spectroscopy and Laser Applications
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