Self-consistent theory of random lasing in the time-domain
Zachariah Peterson

TL;DR
This paper develops a comprehensive time-dependent theoretical framework for random lasing, integrating gain from first principles and capturing temporal phenomena observed experimentally, advancing understanding and potential applications of disordered laser systems.
Contribution
It introduces a self-consistent, analytic time-dependent theory of random lasing that extends steady-state ab-initio laser theory to include temporal dynamics.
Findings
The theory describes temporal phenomena observed in experiments.
It provides a first-principles approach to modeling random lasing.
Facilitates integration of random lasers into practical applications.
Abstract
Random lasers are unique systems where lasing occurs due to repetitive scattering in a disordered nanostructure. Previous descriptions of random lasing are numerous, however a full time-dependent theory that describes the introduction of gain directly from first principles is lacking in the literature. This letter will present an analytic self-consistent time-dependent theory of random lasing that contains the results from the well-known steady-state ab-initio laser theory. This theory can also describe a number of temporal phenomena that have been observed in previous experiments and facilitates the incorporation of these devices into their envisioned practical applications.
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Taxonomy
TopicsRandom lasers and scattering media · Photonic Crystals and Applications · Neural Networks and Reservoir Computing
