Methods and devices for optical sorting of microspheres based on their resonant optical properties
US-2016030981-A1 · Feb 4, 2016 · US
US9709476B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-9709476-B2 |
| Application number | US-201514858342-A |
| Country | US |
| Kind code | B2 |
| Filing date | Sep 18, 2015 |
| Priority date | Sep 18, 2014 |
| Publication date | Jul 18, 2017 |
| Grant date | Jul 18, 2017 |
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Example systems and methods are provided to determine the size and/or mass of a particle, such as a nanoparticle for example, deterministically (i.e., non-statistically). At least two resonances of the same radial order, having the same angular momentum number l but different azimuthal numbers m (−l<m<l) are excited in a WGM resonator. The particle's latitude angle on the WGM resonator is located using a ratio of detected resonance wavelength shifts. Finally, at least one of (A) the particle's size, and (B) the particle's mass, is determined from the latitude angle of the particle.
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What is claimed is: 1. A method for determining the size of a particle, the method comprising: a) exciting at least two resonances of the same radial order, having the same angular momentum number l but different azimuthal numbers m (−l<m<l) in a WGM resonator on which the particle has been adsorbed; b) locating the particle's latitude angle on the WGM resonator using a ratio of detected resonance wavelength shifts; and c) determining at least one of (A) the particle's size, and (B) the particle's mass, from the latitude angle of the particle. 2. The method of claim 1 wherein the act of locating the particle's latitude angle on the WGM resonator using a ratio of detected resonance wavelength shifts includes determining: ξ p = arctan ( l 2 l ( Δλ l , l - 1 Δλ l , l - 2 l ) ) where λ l and λ l−1 are resonance wavelengths at polar modes of the WGM resonator. 3. The method of claim 1 wherein the act of determining at least one of (A) the particle's mass, and (B) the particle's size from a polar angle of the particle position includes determining: a 3 g ( a / L ) ≅ ( n s 2 - n e 2 ) R 3 Y l , l ( ξ p ) 2 4 π n e 2 n p 2 - n e 2 n p 2 + n e 2 Δλ l , l λ where λ is the resonant wavelength of the microsphere, a is the particle's radius, a 3 is the particle's volume, α = α ex ɛ 0 = 4 π n e 2 n p 2 - n e 2 n p 2 + 2 n e 2 a 3 is the “geometric” pola
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