Multiplicative resonant enhancement of chemical detection

Optical resonances can increase the sensitivity of measurements to material perturbations and also accelerate photochemical reactions. Here, we show that these two effects can be combined multiplicatively, to enhance the detection via weak or low-concentration photochemical reactions far beyond what could previously be attained. For an optical resonance with quality factor $Q$, the sensitivity of our detection scheme is enhanced by $\ensuremath{\sim}{Q}^{2}$ (where $\ensuremath{\sim}$ denotes approximate proportionality), as demonstrated by both theoretical arguments and numerical simulations of a simple optical-grating resonance coupled with reaction-diffusion equations. Such an approach opens a door to further improvements by careful design of the resonance: even a three-parameter optimization of the grating resonance yields an additional $\ensuremath{\approx}7$ times improvement.

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Publication Details

Journal
Physical Review Applied
Published
2024-11-04
DOI
https://doi.org/10.1103/physrevapplied.22.054006
Primary Topic
Photonic and Optical Devices
Type
article
Field-Weighted Citation Impact
0.00

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article

Multiplicative resonant enhancement of chemical detection

Alan Aguirre‐Soto, Raphaël Pestourie, Hadley D. Sikes, Wenchao Ma et al.
Physical Review Applied
Photonic and Optical Devices
article

Multiplicative resonant enhancement of chemical detection

Alan Aguirre‐Soto, Raphaël Pestourie, Hadley D. Sikes, Wenchao Ma, Steven G. Johnson, Zin Lin
article en

Abstract

Optical resonances can increase the sensitivity of measurements to material perturbations and also accelerate photochemical reactions. Here, we show that these two effects can be combined multiplicatively, to enhance the detection via weak or low-concentration photochemical reactions far beyond what could previously be attained. For an optical resonance with quality factor $Q$, the sensitivity of our detection scheme is enhanced by $\ensuremath{\sim}{Q}^{2}$ (where $\ensuremath{\sim}$ denotes approximate proportionality), as demonstrated by both theoretical arguments and numerical simulations of a simple optical-grating resonance coupled with reaction-diffusion equations. Such an approach opens a door to further improvements by careful design of the resonance: even a three-parameter optimization of the grating resonance yields an additional $\ensuremath{\approx}7$ times improvement.

Physical Review AppliedVol. 22(5)
Georgia Institute of Technology (US), Massachusetts Institute of Technology (US), Virginia Tech (US), Tecnológico de Monterrey (MX)
Simons Foundation, Army Research Office
Openalex Percentile: Top 83%
Photonic and Optical Devices
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