Pith. sign in

REVIEW 2 major objections 4 minor 1 cited by

Characterization of near-infrared to telecom frequency conversion in a rubidium-filled hollow-core photonic-crystal fiber

T0 review · 2 major / 4 minor · reviewed 2026-08-11 · deepseek-v4-flash

Pith's one-line read This paper reports that a rubidium-filled hollow-core photonic-crystal fiber converts 795 nm photons to 1529 nm telecom photons via diamond four-wave mixing with 0.75% efficiency, nearly four times a vapor cell, at two-to-four-fold lower…

desk verdict A careful first look at 795→1529 nm conversion in a Rb-filled HCPCF, but the headline efficiency gain over a cell is confounded by a four-fold optical-depth difference. read the letter →

arxiv 2412.13418 v1 pith:G4JIJC3Y submitted 2024-12-18 physics.atom-ph

classification physics.atom-ph PACS 42.65.Hw42.81.Qb
keywords four-wavemixinghollow-corephotoniccrystalfiberrubidiumfrequencyconversiontelecomC-bandquantumnetworksdiamondconfigurationopticaldepth
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

This paper establishes that a rubidium-filled hollow-core photonic-crystal fiber (HCPCF) can perform diamond four-wave mixing from a 795 nm signal to a 1529 nm telecom idler with a maximum conversion efficiency of 0.75%, compared with 0.2% in a rubidium vapor cell held at the same atomic density. The fiber achieves this while using two-to-four-fold lower pump powers. The authors map the conversion efficiency against signal and pump detunings and pump powers, and find spectral features in the fiber that are absent in the cell, including gigahertz shifts in optimal detunings and destructive interference between four-wave mixing paths originating from the two ground states. The motivation is a scalable, fiber-integrated frequency interface for rubidium quantum memories operating at near-infrared wavelengths with low-loss telecom fiber infrastructure.

What carries the argument

The central object is the diamond four-wave mixing scheme in rubidium, a four-level configuration in which a 795 nm signal (5S1/2→5P1/2), a 780 nm pump (5S1/2→5P3/2), and a 1475 nm pump (5P1/2→4D3/2) generate a 1529 nm idler (4D3/2→5P3/2), with energy conservation $\omega_4 = \omega_1 + \omega_2 - \omega_3$ and momentum conservation governing phase matching. The carrier is a 30 cm Kagome-style HCPCF with a 45 µm core supporting a 32.9 µm 1/e2 intensity mode, which confines the fields and yields an optical depth of 54 (versus 13.5 in the cell) at the same atomic density. The mechanism being tested is whether the fiber's small-mode, long-interaction-length confinement raises conversion efficiency and lowers pump requirements relative to free-space beams in a cell.

What would settle it

Measure the conversion efficiency of the same diamond FWM scheme at matched optical depth in both systems—either by lowering the fiber density to give OD 13.5 or raising the cell density to give OD 54—and compare the efficiency and detuning maps. If the four-fold gain disappears, the fiber-confined interaction is not the cause; alternatively, if the gain persists at equal OD, the confinement claim is supported.

Watch

Extended reading notes

Core claim

Under the co-linear beam geometry enforced by the hollow-core fiber, the diamond four-wave mixing scheme in 85Rb converts a 795 nm signal photon into a 1529 nm idler photon in the telecom C-band, driven by 780 nm and 1475 nm pump beams. The paper reports 0.75% internal conversion efficiency in the HCPCF versus 0.2% in the cell, with pump powers of 720 µW and 1.43 mW in the fiber compared with 1.5 mW and 5.5 mW in the cell. The authors attribute the improvement to the strong light-atom interaction from the fiber's tight optical mode. They also observe that high Rabi frequencies in the fiber shift the optimal pump and signal detunings by gigahertz relative to the cell and make four-wave mixing efficient for both 85Rb ground states, with a reduction in efficiency where the two avoided crossings overlap, which they interpret as destructive interference between the two conversion paths.

Load-bearing premise

The comparison treats equal atomic density as 'equivalent conditions' between cell and fiber, even though the fiber's optical depth (54) was four times the cell's (13.5); the claim that the fiber's confinement causes the efficiency gain rests on this assumption.

Editorial extensions

If this is right

  • A fiber-integrated converter needs only sub-milliwatt to few-milliwatt pump powers, bringing the power budget of quantum-network nodes within practical reach.
  • Because HCPCF forces co-linear propagation, phase matching cannot be adjusted by beam angles; tuning detunings is the remaining control, and the mapped detuning landscapes provide the operating points.
  • Scaling the fiber's optical depth from 54 to 120 is estimated to raise conversion efficiency to 5–10%, and to above 85% at very high optical depths, using the model of Ref. [32].
  • The observed destructive interference between two ground-state four-wave mixing paths suggests that optical pumping into a single ground state could increase efficiency, possibly by an order of magnitude.
  • Correcting the 3 dB idler loss inside the fiber and splicing to single-mode fibers (coupling efficiencies up to 97%) would improve end-to-end efficiency and integration.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • Editorial inference: the headline comparison is confounded by optical depth—the fiber had OD 54 while the cell had OD 13.5—so an equal-OD experiment is needed to separate the confinement advantage from a simple density advantage; until then the 'nearly four-fold' gain should be read as a combined effect.
  • Editorial inference: the paper's detuning maps suggest that operating parameters for HCPCF converters are fiber-specific; a practical deployment would need automated locking to the shifted, GHz-scale resonances rather than to bare atomic lines.
  • Editorial inference: for quantum repeater use, the next natural measurements are added-noise and fidelity at the single-photon level, since efficiency alone does not determine whether the conversion preserves quantum correlations.
  • Editorial inference: if the optical-depth scaling predicted by the cold-atom model transfers to fibers, then the HCPCF platform could reach cold-atom-level efficiencies (around 30% or more) in a fiber-integrated package, but only with isotopically pure 87Rb and reduced idler loss.
Share X Bluesky LinkedIn Reddit HN

Signed reviews

No signed human review yet.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

2 major / 4 minor

Summary. The paper reports an experimental study of diamond four-wave mixing in a rubidium-filled hollow-core photonic-crystal fiber, converting 795 nm signal photons to 1529 nm idler photons in the telecom C-band. Two-dimensional detuning maps and pump-power scans are measured for both a 30 cm HCPCF and a 75 mm vapor cell. The authors report a maximum internal conversion efficiency of 0.75% in the HCPCF, compared with 0.2% in the cell, and claim a 'nearly four-fold higher conversion efficiency using two-to-four-fold lower pump powers.' They also observe additional spectral features in the fiber, including avoided crossings involving both ground states, which they attribute to the high intensities and strong light-atom interaction in the fiber.

Significance. If the efficiency gain were cleanly attributable to the fiber's mode confinement, this work would be a useful step toward low-power, integrable quantum frequency converters for interfacing rubidium memories with telecom fiber. The paper contains directly measured conversion efficiencies and detailed detuning maps, which are valuable empirical data for a relatively unexplored regime. However, the central comparison between fiber and cell is confounded by a factor-of-four difference in optical depth, so the headline efficiency claim is not established as stated.

major comments (2)
  1. [Sec. 3.1 and Conclusion] The central comparison is confounded by optical depth. The paper states that both media were set to the same atomic density of 9e8 atoms/cm^3, giving OD 13.5 for the 75 mm cell and OD 54 for the 30 cm HCPCF. The maximum efficiencies are 0.2% (cell) and 0.75% (HCPCF), a factor of 3.75, almost exactly the factor of 4 in OD. Since Sec. 4 itself cites Refs. [11,21,32,28] for the OD dependence of diamond FWM efficiency, the observed gain is not cleanly attributable to the fiber's mode confinement. The abstract's phrase 'equivalent conditions' and the Conclusion's 'nearly four-fold higher conversion efficiency' are therefore stronger than the evidence supports. An equal-OD comparison, such as a longer cell, or a model separating OD and intensity effects is required to substantiate the central claim.
  2. [Sec. 3.2] The power-dependence comparison has the same confound. At the lower density used in this section, the OD is 4.5 for the cell and 18 for the HCPCF, again a factor of 4. The measured saturation efficiencies, 0.031% versus 0.097% in Fig. 6(a) and 0.055% versus 0.15% in Fig. 6(b), scale roughly with OD. The qualitative conclusion that lower pump powers suffice in the HCPCF is plausible because it follows from the small mode area, but the efficiency comparison at a given pump power cannot be separated from the OD effect with the data as presented. Please provide an equal-OD control or otherwise quantify the OD scaling.
minor comments (4)
  1. [Eq. (5)] There is a typo: 'depencence' should be 'dependence'.
  2. [Sec. 2] The text contains several typos: 'diffration grating' should be 'diffraction grating', and 'intrared' should be 'infrared'.
  3. [Fig. 3 caption] The caption appears to mislabel the configurations: 'Cell ∆1 and HCPCF ∆2 are +171 ±20 MHz' should likely read 'Cell ∆1 and HCPCF ∆1', since the following sentence describes the ∆2 configurations.
  4. [Figs. 4 and 6] The efficiency maps and power scans are presented without error bars or uncertainty estimates; at least representative uncertainties should be given so the reader can judge the significance of the factor-of-3.5 difference.

Circularity Check

0 steps flagged · score 0.0 of 10

No circularity found: the efficiency and detuning results are direct measurements, and the stated caveats limit rather than vindicate the central claim.

full rationale

The paper's central quantities are measured rather than derived from fitted inputs: the FWM efficiency is obtained from idler power at an APD, corrected by measured separation losses, and the 0.75% versus 0.2% comparison is an experimental observation. The Eq. 4 avoided-crossing curves are explicitly labeled 'not fitted to the data but overlaid as a visual guide' (Fig. 4 caption), with Rabi frequencies selected from the data but not presented as predictions. Eq. 5 saturation fits are descriptive. The self-citations (Refs. 37, 41, 42) provide mode-size and saturation-power characterization from prior spectroscopy and are not load-bearing inputs to any derivation; the OD-dependence citations (Refs. 11, 21, 32, 28) are external independent evidence. The paper repeatedly states that a full understanding requires further modelling: 'additional modelling required for a full understanding' (Abstract) and 'a more detailed modelling effort ... is beyond the scope of this work' (Discussion). The most serious concern is a validity confound, not circularity: the fiber has OD 54 while the cell has OD 13.5 at the same density, and the authors themselves state that larger OD yields larger efficiency, so the efficiency comparison may partly reflect an OD effect. That is an absent-control and interpretation weakness, but the result is not equivalent to its inputs by construction.

Assumptions & free parameters 2 free parameters · 5 assumptions · 0 invented entities

The central measured result needs few free parameters: two hand-set Rabi frequencies for visual overlays and saturation fit parameters that are not reported. The main load-bearing assumptions are the unverified sufficiency of the density-matched comparison, co-linear phase matching, and the internal-efficiency calibration. No new physical entities are introduced beyond the known Rb level structure and the existing hollow-core fiber platform.

free parameters (2)
  • Two-photon Rabi frequency Omega in Eq. 4 overlay = 75 MHz (cell), 1.3 GHz (HCPCF)
    Chosen to overlay the observed two-photon avoided crossings; the paper says the curves are "not fitted to the data but overlaid as a visual guide", but the Omega values are still hand-picked from the data.
  • Saturation efficiency eta_max and saturation power P_sat in Eq. 5 = Not reported
    Fit to the 780 nm and 1475 nm pump power dependence data in Fig. 6; fitted values and uncertainties are not stated in the text.
assumptions (5)
  • domain assumption Known hyperfine structure and dipole transition data for 85Rb (5S1/2, 5P1/2, 5P3/2, 4D3/2) accurately describe the level scheme.
    Used in the level diagrams of Fig. 5 and to assign detunings; based on Refs. [43,44].
  • domain assumption The energy and momentum conservation conditions (Eqs. 1-3) are satisfied by the co-linear beam geometry in the fiber.
    The authors state co-linearity removes angle phase matching and makes phase matching more difficult; the identification of the closed-loop FWM relies on this.
  • ad hoc to paper Equal atomic density is a sufficient "equivalent condition" for the cell-versus-fiber comparison, with the optical depth mismatch not dominating the efficiency difference.
    The cell OD is 13.5 while the HCPCF OD is 54 at the same density; the paper attributes the efficiency gain to fiber confinement without an equal-OD control.
  • domain assumption APD measurement of idler power, scaled by a 1529 nm laser through the collection optics, gives the true internal conversion efficiency.
    The calibration is described only briefly and the 3 dB additional HCPCF idler loss is not included in the reported internal efficiency.
  • standard math The avoided-crossing relation (Eq. 4) from dressed-state theory describes the two-photon resonance structure.
    Used to overlay the observed features with a single Rabi frequency; taken from Refs. [39,40].

how reviews work

0 comments
Cite this review

Pith. "Pith review of Characterization of near-infrared to telecom frequency conversion in a rubidium-filled hollow-core photonic-crystal fiber." pith.science (2026). https://pith.science/paper/G4JIJC3Y

@misc{pith2026241213418,
  author       = {Pith},
  title        = {Pith review of: Characterization of near-infrared to telecom frequency conversion in a rubidium-filled hollow-core photonic-crystal fiber},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/G4JIJC3Y}},
  note         = {Machine review of arXiv:2412.13418}
}
read the original abstract

We investigate near-infrared to telecommunications frequency conversion via a diamond four-wave mixing scheme in rubidium vapor contained within a hollow-core photonic-crystal fiber. The strong light-atom interaction in the fiber results in lower pump power requirements and higher conversion efficiency than can be achieved under equivalent conditions in a rubidium vapor cell. We also observe non-intuitive pump and signal frequency dependence of the four-wave mixing efficiency in the fiber due to the large nonlinearities present in the system. These results indicate the potential for hollow-core fibers to provide a scalable solution to quantum information network infrastructure, with additional modelling required for a full understanding of the extreme atom-light interaction effects present.

Figures

Figures reproduced from arXiv: 2412.13418 by the authors.

Figure 1
Figure 1. Rubidium atomic structure used for the conversion of a near-intrared 795 nm signal [PITH_FULL_IMAGE:figures/full_fig_p003_1.png] view at source ↗
Figure 2
Figure 2. Schematic diagrams of the experimental setups utilizing (a) a vapor cell, and (b) [PITH_FULL_IMAGE:figures/full_fig_p004_2.png] view at source ↗
Figure 3
Figure 3. Saturated absorption spectroscopy of the 780 nm 5 [PITH_FULL_IMAGE:figures/full_fig_p006_3.png] view at source ↗
Figures from the paper (3 more)
Figure 4
Figure 4. Figure 4: Two-dimensional color plots showing FWM efficiency (see legend) as a function of [PITH_FULL_IMAGE:figures/full_fig_p007_4.png]
Figure 5
Figure 5. Figure 5: Level diagrams illustrating the laser frequency detunings that produce the largest [PITH_FULL_IMAGE:figures/full_fig_p008_5.png]
Figure 6
Figure 6. Figure 6: Four-wave mixing efficiency as a function of (a) 780 nm pump power and (b) [PITH_FULL_IMAGE:figures/full_fig_p010_6.png]

Discussion (0). Continue with ORCID to comment.

Forward citations

Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. An optical frequency shifter based on continuous-wave pump fields

    quant-ph 2025-06 conditional novelty 4.0 of 10

    Continuous-wave Raman conversion in a hydrogen-filled hollow-core fiber shifts 914 nm light to the telecom S-band with 0.27% internal efficiency and identifies a path toward much higher efficiency.

Reference graph

Works this paper leans on

55 extracted references · 55 canonical work pages · cited by 1 Pith paper

  1. [1]

    H. J. Kimble. The quantum internet. Nature, 453(7198):1023, 2008

  2. [2]

    Towards Real-World Quantum Networks: A Review

    Shi-Hai Wei, Bo Jing, Xue-Ying Zhang, Jin-Yu Liao, Chen-Zhi Yuan, Bo-Yu Fan, Chen Lyu, Dian-Li Zhou, You Wang, Guang-Wei Deng, Hai-Zhi Song, Daniel Oblak, Guang- Can Guo, Qiang Zhou, S.-H Wei, B Jing, X.-Y Zhang, J.-Y Liao, C.-Z Yuan, B.-Y Fan, C Lyu, D.-L Zhou, Y Wang, G.-W Deng, H.-Z Song, G.-C Guo, Q Zhou, and D Oblak. Towards Real-World Quantum Networ...

  3. [3]

    Economou, David Elkouss, Paul Hilaire, Liang Jiang, Hoi Kwong Lo, and Ilan Tzitrin

    Koji Azuma, Sophia E. Economou, David Elkouss, Paul Hilaire, Liang Jiang, Hoi Kwong Lo, and Ilan Tzitrin. Quantum repeaters: From quantum networks to the quantum internet. Reviews of Modern Physics , 95(4):045006, 2023

  4. [4]

    A waveguide frequency converter connecting rubidium-based quantum memories to the telecom C-band

    Boris Albrecht, Pau Farrera, Xavier Fernandez-Gonzalvo, Matteo Cristiani, and Hugues de Riedmatten. A waveguide frequency converter connecting rubidium-based quantum memories to the telecom C-band. Nature Communications, 5(1):1–6, 2014

  5. [5]

    Simon, M

    C. Simon, M. Afzelius, J. Appel, A. Boyer De La Giroday, S. J. Dewhurst, N. Gisin, C. Y. Hu, F. Jelezko, S. Kr¨ oll, J. H. M¨ uller, J. Nunn, E. S. Polzik, J. G. Rarity, H. De Riedmatten, W. Rosenfeld, A. J. Shields, N. Sk¨ old, R. M. Stevenson, R. Thew, I. A. Walmsley, M. C. Weber, H. Weinfurter, J. Wrachtrup, and R. J. Young. Quantum memories. The Europ...

  6. [6]

    Prospective applications of optical quantum memories

    F´ elix Bussi` eres, Nicolas Sangouard, Mikael Afzelius, Hugues De Riedmatten, Christoph Simon, and Wolfgang Tittel. Prospective applications of optical quantum memories. Journal of Modern Optics , 60(18):1519–1537, 2013

  7. [7]

    Optical Quantum Memory and its Applica- tions in Quantum Communication Systems

    Lijun Ma, Oliver Slattery, and Xiao Tang. Optical Quantum Memory and its Applica- tions in Quantum Communication Systems. Journal of research of the National Institute of Standards and Technology, 125, 2020. 12

  8. [8]

    Hosseini, G

    M. Hosseini, G. Campbell, B. M. Sparkes, P. K. Lam, and B. C. Buchler. Unconditional room-temperature quantum memory. Nature Physics, 7(10):794–798, 2011

Show all 55 references
  1. [9]

    Fast, noise-free memory for photon synchronization at room temperature

    Ran Finkelstein, Eilon Poem, Ohad Michel, Ohr Lahad, and Ofer Firstenberg. Fast, noise-free memory for photon synchronization at room temperature. Science Advances, 4(1):eaap8598, 2018

  2. [10]

    Ebert, M

    M. Ebert, M. Kwon, T. G. Walker, and M. Saffman. Coherence and Rydberg Blockade of Atomic Ensemble Qubits. Physical Review Letters, 115(9):093601, 2015

  3. [11]

    H. H. Jen and T. A. B. Kennedy. Efficiency of light-frequency conversion in an atomic ensemble. Physical Review A , 82(2), 2011

  4. [12]

    Quantum frequency conversion of memory-compatible single photons from 606 nm to the telecom C-band

    Nicolas Maring, Dario Lago-Rivera, Andreas Lenhard, Georg Heinze, and Hugues de Riedmatten. Quantum frequency conversion of memory-compatible single photons from 606 nm to the telecom C-band. Optica, 5(5):507, 2018

  5. [13]

    Keßler, Jan Kettler, Christian Hepp, Carsten Arend, Roland Albrecht, Wolfgang Michael Schulz, Michael Jetter, Peter Mich- ler, and Christoph Becher

    Sebastian Zaske, Andreas Lenhard, Christian A. Keßler, Jan Kettler, Christian Hepp, Carsten Arend, Roland Albrecht, Wolfgang Michael Schulz, Michael Jetter, Peter Mich- ler, and Christoph Becher. Visible-to-telecom quantum frequency conversion of light from a single quantum em...

  6. [14]

    Morrison, Markus Rambach, Zhe Xian Koong, Francesco Graffitti, Fiona Thorburn, Ajoy K

    Christopher L. Morrison, Markus Rambach, Zhe Xian Koong, Francesco Graffitti, Fiona Thorburn, Ajoy K. Kar, Yong Ma, Suk In Park, Jin Dong Song, Nick G. Stoltz, Dirk Bouwmeester, Alessandro Fedrizzi, and Brian D. Gerardot. A bright source of tele- com single photons based on qu...

  7. [15]

    Nondegenerate four-wave mixing in rubidium vapor: The diamond configuration

    F E Becerra, R T Willis, S L Rolston, and L A Orozco. Nondegenerate four-wave mixing in rubidium vapor: The diamond configuration. Physical Review A , 78:013834, 2008

  8. [16]

    Xiang Guo, Chang Ling Zou, Hojoong Jung, and Hong X. Tang. On-Chip Strong Cou- pling and Efficient Frequency Conversion between Telecom and Visible Optical Modes. Physical Review Letters, 117(12):123902, 2016

  9. [17]

    B. J.M. Hausmann, I. Bulu, V. Venkataraman, P. Deotare, and M. Loncar. Diamond nonlinear photonics. Nature Photonics, 8(5):369–374, 2014

  10. [18]

    Efficient and low-noise single-photon- level frequency conversion interfaces using silicon nanophotonics

    Qing Li, Marcelo Davan¸ co, and Kartik Srinivasan. Efficient and low-noise single-photon- level frequency conversion interfaces using silicon nanophotonics. Nature Photonics , 10(6):406–414, 2016

  11. [19]

    Yu, Ying-Cheng Chen, Bo-Han Wu, Gang Wang, Yong-Fang Chen, and Chin- Yuan Lee

    Ite A. Yu, Ying-Cheng Chen, Bo-Han Wu, Gang Wang, Yong-Fang Chen, and Chin- Yuan Lee. High conversion efficiency in resonant four-wave mixing processes. Optics Express, 24(2), 2016

  12. [20]

    High-efficiency backward four-wave mixing by quantum interference

    Zi Yu Liu, Jian Ting Xiao, Jia Kang Lin, Jun Jie Wu, Jz Yuan Juo, Chin Yao Cheng, and Yong Fan Chen. High-efficiency backward four-wave mixing by quantum interference. Scientific Reports, 7(1):1–9, 2017

  13. [21]

    Four-wave mixing in a non-degenerate four-level diamond configuration in the hyperfine Paschen- Back regime

    D J Whiting, Renju S Mathew, J Keaveney, C S Adams, and I G Hughes. Four-wave mixing in a non-degenerate four-level diamond configuration in the hyperfine Paschen- Back regime. Journal of Modern Optics , 65(6):713–722, 2018

  14. [22]

    R. T. Willis, F. E. Becerra, L. A. Orozco, and S. L. Rolston. Four-wave mixing in the diamond configuration in an atomic vapor. Physical Review A , 79(3):033814, 2009. 13

  15. [23]

    Chaneli` ere, D

    T. Chaneli` ere, D. N. Matsukevich, S. D. Jenkins, T. A B Kennedy, M. S. Chapman, and A. Kuzmich. Quantum Telecommunication Based on Atomic Cascade Transitions. Physical Review Letters, 96(9):093604, 2006

  16. [24]

    Franke-Arnold, A

    S. Franke-Arnold, A. Vernier, E. Riis, and A. S. Arnold. Enhanced frequency up- conversion in Rb vapor. Optics Express, 18(16):17020–17026, 2010

  17. [25]

    A. Gogyan. Qubit transfer between photons at telecom and visible wavelengths in a slow-light atomic medium. Physical Review A , 81(2):024304, 2010

  18. [26]

    Photon statistics and polarization correlations at telecommunications wavelengths from a warm atomic ensemble

    R T Willis, F E Becerra, L A Orozco, and S L Rolston. Photon statistics and polarization correlations at telecommunications wavelengths from a warm atomic ensemble. Optics Express, 19(15):14632, 2011

  19. [27]

    A. G. Radnaev, Y. O. Dudin, R. Zhao, H. H. Jen, S. D. Jenkins, A. Kuzmich, and T. A. B. Kennedy. A quantum memory with telecom-wavelength conversion. Nature Physics, 6(11):894, 2010

  20. [28]

    Quantum interface for telecom frequency conversion based on diamond-type atomic ensembles

    Po Han Tseng, Ling Chun Chen, Jiun Shiuan Shiu, and Yong Fan Chen. Quantum interface for telecom frequency conversion based on diamond-type atomic ensembles. Physical Review A , 109(4):043716, 2024

  21. [29]

    Robert W. Boyd. Nonlinear optics. Academic Press, San Diego, fourth edition. edition, 2020

  22. [30]

    Conversion from telecom to atomic photons by four-wave mixing in a warm rb cell

    Micha l J Piotrowicz, Adam Black, and Mark Bashkansky. Conversion from telecom to atomic photons by four-wave mixing in a warm rb cell. In Conference on Lasers and Electro-Optics, page FW4C.4. Optica Publishing Group, 2020

  23. [31]

    Conversion from atomic to telecom photons by four-wave mixing in optically pumped warm Rb

    Jonathan Kwolek, Adam Black, and Mark Bashkansky. Conversion from atomic to telecom photons by four-wave mixing in optically pumped warm Rb. Frontiers in Optics and Laser Science , page JTh5A.8, 2021

  24. [32]

    Telecom-wavelength conversion in a high optical depth cold atomic system

    Wei-Hang Zhang, Ying-Hao Ye, Lei Zeng, Ming-Xin Dong, En-Ze Li, Jing-Yuan Peng, Yan Li, Dong-Sheng Ding, and Bao-Sen Shi. Telecom-wavelength conversion in a high optical depth cold atomic system. Optics Express, 31(5):8042, 2023

  25. [33]

    B. M. Sparkes, J. Bernu, M. Hosseini, J. Geng, Q. Glorieux, P. A. Altin, P. K. Lam, N. P. Robins, and B. C. Buchler. Gradient echo memory in an ultra-high optical depth cold atomic ensemble. New Journal of Physics , 15(8):085027, 2013

  26. [34]

    One-dimensional ultracold medium of extreme optical depth

    Thomas Halfmann, Thorsten Peters, and Frank Blatt. One-dimensional ultracold medium of extreme optical depth. Optics Letters, 39(3), 2014

  27. [35]

    Kaczmarek, Dylan J

    Krzysztof T. Kaczmarek, Dylan J. Saunders, Michael R. Sprague, W. Steven Koltham- mer, Amir Feizpour, Patrick M. Ledingham, Benjamin Brecht, Eilon Poem, Ian A. Walmsley, and Joshua Nunn. Ultrahigh and persistent optical depths of cesium in Kagom´ e-type hollow-core photonic cr...

  28. [36]

    Sprague, Duncan G

    Michael R. Sprague, Duncan G. England, Amir Abdolvand, Joshua Nunn, Xian Min Jin, W. Steven Kolthammer, Marco Barbieri, Bruno Rigal, Patrick S. Michelberger, Tessa F.M. Champion, Philip St J. Russell, and Ian A. Walmsley. Efficient optical pumping and high optical depth in a h...

  29. [37]

    Perrella, P

    C. Perrella, P. S. Light, S. Afshar Vahid, F. Benabid, and A. N. Luiten. Engineering Photon-Photon Interactions within Rubidium-Filled Waveguides. Physical Review A , 9(4):044001, 2018. 14

  30. [38]

    Donvalkar, Vivek Venkataraman, St´ ephane Clemmen, Kasturi Saha, and Alexander L

    Prathamesh S. Donvalkar, Vivek Venkataraman, St´ ephane Clemmen, Kasturi Saha, and Alexander L. Gaeta. Frequency translation via four-wave mixing Bragg scattering in Rb filled photonic bandgap fibers. Optics Letters, 39(6), 2014

  31. [39]

    Culver, A

    R. Culver, A. Lampis, B. Megyeri, K. Pahwa, L. Mudarikwa, M. Holynski, Ph W. Courteille, and J. Goldwin. Collective strong coupling of cold potassium atoms in a ring cavity. New Journal of Physics , 18(11):113043, 2016

  32. [40]

    U. D. Rapol and Vasant Natarajan. Precise measurement of hyperfine intervals using avoided crossing of dressed states. Europhysics Letters, 60(2):195, 2002

  33. [41]

    Perrella, P

    C. Perrella, P. S. Light, T. M. Stace, F. Benabid, and A. N. Luiten. High-resolution op- tical spectroscopy in a hollow-core photonic crystal fiber. Physical Review A, 85:012518, 2012

  34. [42]

    Perrella, P

    C. Perrella, P. S. Light, J. D. Anstie, T. M. Stace, F. Benabid, and A. N. Luiten. High- resolution two-photon spectroscopy of rubidium within a confined geometry. Physical Review A, 87:013818, 2013

  35. [43]

    D. A. Steck. Rubidium 85 D Line Data. http://steck.us/alkalidata (revision 2.1.5, 19 September 2012), 2012

  36. [44]

    A Duspayev and G. Raithel. Spectroscopy of the 85Rb 4D3/2 state for hyperfine- structure determination. New Journal of Physics , 25(9):093015, 2023

  37. [45]

    Dynamic Stark shift in Doppler- broadened four-wave mixing

    M P M De Souza, A A C De Almeida, and S S Vianna. Dynamic Stark shift in Doppler- broadened four-wave mixing. Physical Review A , 105:53128, 2022

  38. [46]

    Kacz- marek, Robert L¨ ow, and Adam Wojciechowski

    Tomasz Krehlik, Tomasz Krehlik, Artur Stabrawa, Rafa l Gartman, Krzysztof T. Kacz- marek, Robert L¨ ow, and Adam Wojciechowski. Zeeman optical pumping of87Rb atoms in a hollow-core photonic crystal fiber. Optics Letters, 47(21), 2022

  39. [47]

    A. M. Akulshin, A. A. Orel, and R. J. McLean. Collimated blue light enhancement in velocity-selective pumped Rb vapour. Journal of Physics B , 45(1):015401, 2011

  40. [48]

    Electromagnetically induced transparency-assisted four-wave mixing process in the diamond-type four-level atomic system

    Feng Wen, Huaibin Zheng, Xinxin Xue, Haixia Chen, Jianping Song, and Yanpeng Zhang. Electromagnetically induced transparency-assisted four-wave mixing process in the diamond-type four-level atomic system. Optical Materials, 37(C):724–726, 2014

  41. [49]

    L. Deng, M. Kozuma, E. W. Hagley, and M. G. Payne. Opening Optical Four-Wave Mixing Channels with Giant Enhancement Using Ultraslow Pump Waves. Physical Review Letters, 88(14):143902, 2002

  42. [50]

    Davidson, Francesco Poletti, and Ross J

    Umberto Nasti, Hesham Sakr, Ian A. Davidson, Francesco Poletti, and Ross J. Don- aldson. Utilizing broadband wavelength-division multiplexing capabilities of hollow-core fiber for quantum communications. Applied Optics, 61(30):8959, 2022

  43. [51]

    Sarwar Hosen, Abdul Khaleque, Kumary Sumi Rani Shaha, Lutfun Nahar Asha, Azra Sadia Sultana, Ruhana Nishad, and Md

    Md. Sarwar Hosen, Abdul Khaleque, Kumary Sumi Rani Shaha, Lutfun Nahar Asha, Azra Sadia Sultana, Ruhana Nishad, and Md. Tarek Rahman. Highly birefringent polar- ization maintaining low-loss single-mode hollow-core antiresonant fiber.Opt. Continuum, 1(10):2167–2184, 2022

  44. [52]

    Extremely High-Efficiency Coupling Method for Hollow-Core Photonic Crystal Fiber

    Danyun Fan, Zhiqiang Jin, Guanghui Wang, Fei Xu, Yanqing Lu, Dora Juan Juan Hu, Lei Wei, Ping Shum, and Xuping Zhang. Extremely High-Efficiency Coupling Method for Hollow-Core Photonic Crystal Fiber. IEEE Photonics Journal , 9(3):7104108, 2017. 15

  45. [53]

    Numkam Fokoua, Daniel Dousek, Ailing Zhong, Stanislav Zv´ anovec, Thomas D

    Dmytro Suslov, Matˇ ej Komanec, Eric R. Numkam Fokoua, Daniel Dousek, Ailing Zhong, Stanislav Zv´ anovec, Thomas D. Bradley, Francesco Poletti, David J. Richardson, and Radan Slav ´ ık. Low loss and high performance interconnection between standard single- mode fiber and antir...

  46. [54]

    M. R. Sprague, P. S. Michelberger, T. F.M. Champion, D. G. England, J. Nunn, X. M. Jin, W. S. Kolthammer, A. Abdolvand, P. St J. Russell, and I. A. Walmsley. Broadband single-photon-level memory in a hollow-core photonic crystal fibre. Nature Photonics , 8(4):287–291, 2014

  47. [55]

    Londero, V

    P. Londero, V. Venkataraman, A. R. Bhagwat, A. D. Slepkov, and A. L. Gaeta. Ultralow- power four-wave mixing with Rb in a hollow-core photonic band-gap fiber. Physical Review Letters, 103(4):043602, 2009. 16

Pith tools

Reviewed August 11, 2026 · model on record in the stance chip above.