2013
DOI: 10.1103/physrevlett.111.163901
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Delay of Light in an Optical Bottle Resonator with Nanoscale Radius Variation: Dispersionless, Broadband, and Low Loss

Abstract: It is shown theoretically that an optical bottle resonator with a nanoscale radius variation can perform a multinanosecond long dispersionless delay of light in a nanometer-order bandwidth with minimal losses. Experimentally, a 3 mm long resonator with a 2.8 nm deep semiparabolic radius variation is fabricated from a 19 μm radius silica fiber with a subangstrom precision. In excellent agreement with theory, the resonator exhibits the impedance-matched 2.58 ns (3 bytes) delay of 100 ps pulses with 0.44 dB/ns in… Show more

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Cited by 107 publications
(158 citation statements)
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“…This problem was solved in [32] using the IR (CO 2 laser) and UV (248 nm excimer laser) beam exposures. It has been shown that it is possible to fabricate coupled SNAP microresonators [32][33][34][35][36] and other devices [37] at the surface of an optical fiber with sub-angstrom precision. A general method of precise variation of the effective radius of an optical fiber is based on local annealing of the fiber surface performed with a CO 2 laser beam [ Figure 8(A)].…”
Section: Methods Of Fabrication Of Snap Devicesmentioning
confidence: 99%
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“…This problem was solved in [32] using the IR (CO 2 laser) and UV (248 nm excimer laser) beam exposures. It has been shown that it is possible to fabricate coupled SNAP microresonators [32][33][34][35][36] and other devices [37] at the surface of an optical fiber with sub-angstrom precision. A general method of precise variation of the effective radius of an optical fiber is based on local annealing of the fiber surface performed with a CO 2 laser beam [ Figure 8(A)].…”
Section: Methods Of Fabrication Of Snap Devicesmentioning
confidence: 99%
“…The speed of axial propagation of these modes v is much smaller than the speed of light in the fiber material v 0 . The central idea of SNAP (Surface Nanoscale Axial Photonics) [30][31][32][33][34][35][36][37] reviewed in this section is to exploit the sensitivity of WGMs to extremely small variations of the effective fiber radius, which is proportional to the variation of the physical fiber radius Δr(z) = r(z)-r 0 and refractive index…”
Section: Optical Fibers With the Radius Of The Order Of 10-100 μMmentioning
confidence: 99%
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“…2b. The same figure shows the corresponding distribution of E z component of the WGM field given by (14) for r 0 = 20 µm. Notice that in order to avoid losses the thickness of the region in the vicinity of fiber surface in which the WGM power is concentrated has to be smaller than the silica layer thickness.…”
Section: Fig 2 (A)mentioning
confidence: 96%