Theoretical predictions for ultrasensitive sensing in three-dimensional stochastic interferometry
arXiv:2506.19239 · doi:10.1103/7fhh-zqcx
Abstract
We show that a random light field can be harnessed for high-precision metrology by introducing specific boundary conditions in the form of Lambertian reflections inside a cavity. We demonstrate a quantifiable and reproducible interferometric response to minute perturbations in wavelength, refractive index, and geometry, predicting high sensitivities consistent with experimental measurements of geometrical deformations down to the picometer scale.
References in corpus (9)
- Spatio-temporal optical vortices
- Harnessing speckle for a sub-femtometre resolved broadband wavemeter and laser stabilization
- Mean path length invariance in multiple light scattering
- Spatial Distribution of Phase Singularities in Optical Random Vector Waves
- Implementation of a speckle correlation based optical lever (SC-OptLev) with extended dynamic range
- Wavelength sensitivity of the speckle patterns produced by an integrating sphere
- Determining intrinsic sensitivity and the role of multiple scattering in speckle metrology
- 3D stochastic interferometer detects picometer deformations and minute dielectric fluctuations of its optical volume
- Cavity Amplified Scattering Spectroscopy reveals the dynamics of proteins and nanoparticles in quasi-transparent and miniature samples