Modeling multiple scattering transient of an ultrashort laser pulse by spherical particles
Geoffroy Chaussonnet, Lo\"ic Mees, Milo\v{s} \v{S}ormaz, Patrick, Jenny, Philippe M. Bardet

TL;DR
This paper models the multiple scattering of ultrashort laser pulses by spherical particles in turbid media using Monte Carlo simulations and Lorenz-Mie theory, revealing new insights into pulse spreading and potential diagnostics for bubbly flows.
Contribution
It introduces a generic Monte Carlo approach combined with Lorenz-Mie theory to simulate ultrashort pulse scattering by spherical particles, applicable to complex bubbly water media.
Findings
Scattered photons exit earlier than ballistic photons, creating a double peak.
Pulse spread depends on distance and duration, with an optimal pulse duration identified.
The model can help develop diagnostics for bubbly flow characterization.
Abstract
The multiple scattering of an ultrashort laser pulse by a turbid dispersive medium (namely a cloud of bubbles in water) is investigated by means of Monte Carlo simulations. The theory of Gouesbet and Gr\'ehan [Part. Part. Syst. Charact. 17 213-224 (2000)] is used to derive an energetic model of the scattering transient. The spreading and extinction of the pulse is decoupled from the transient of scattering to describe each phenomenon individually. The transient of scattering is modeled with the Lorenz-Mie Theory, thus also valid for a relative refractive index lower than one, contrary to the Debye series expansion which does not converge close to the critical angle. To this aim, the Scattering Impulse Response Function (SIRF) allows to detect the different modes of scattering transient in time and direction. The present approach is more generic and can simulate clouds of air bubbles in…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
