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(Redirected from Slow glass) Pulse that is substantially slowed to less than the speed of light

In optics, slow light is the propagation of an optical pulse or other modulation of an optical carrier at a very low group velocity. Slow light occurs when a propagating pulse is substantially slowed by the interaction with the medium in which the propagation takes place.

Group velocities below the speed of light in vacuum c were known to be possible as far back as 1880, but could not be realized in a useful manner until 1991, when Stephen Harris and collaborators demonstrated electromagnetically induced transparency in trapped strontium atoms. Reduction of the speed of light by a factor of 165 was reported in 1995. In 1998, Danish physicist Lene Vestergaard Hau led a combined team from Harvard University and the Rowland Institute for Science which realized much lower group velocities of light. They succeeded in slowing a beam of light to about 17 meters per second. In 2004, researchers at UC Berkeley first demonstrated slow light in a semiconductor, with a group velocity 9.6 kilometers per second. Hau and her colleagues later succeeded in stopping light completely, and developed methods by which it can be stopped and later restarted.

In 2005, IBM created a microchip that can slow light, fashioned out of fairly standard materials, potentially paving the way toward commercial adoption.

Background

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When light propagates through a material, it travels slower than the vacuum speed, c. This is a change in the phase velocity of the light and is manifested in physical effects such as refraction. This reduction in speed is quantified by the ratio between c and the phase velocity. This ratio is called the refractive index of the material. Slow light is a dramatic reduction in the group velocity of light, not the phase velocity. Slow light effects are not due to abnormally large refractive indices, as will be explained below.

The simplest picture of light given by classical physics is of a wave or disturbance in the electromagnetic field. In a vacuum, Maxwell's equations predict that these disturbances will travel at a specific speed, denoted by the symbol c. This well-known physical constant is commonly referred to as the speed of light. The postulate of the constancy of the speed of light in all inertial reference frames lies at the heart of special relativity and has given rise to a popular notion that the "speed of light is always the same". However, in many situations light is more than a disturbance in the electromagnetic field.

Light traveling within a medium is not merely a disturbance solely of the electromagnetic field, but rather a disturbance of the field and the positions and velocities of the charged particles (electrons) within the material. The motion of the electrons is determined by the field (due to the Lorentz force) but the field is determined by the positions and velocities of the electrons (due to Gauss' law and Ampère's law). The behavior of a disturbance of this combined electromagnetic-charge density field (i.e. light) is still determined by Maxwell's equations, but the solutions are complicated because of the intimate link between the medium and the field.

Understanding the behavior of light in a material is simplified by limiting the types of disturbances studied to sinusoidal functions of time. For these types of disturbances Maxwell's equations transform into algebraic equations and are easily solved. These special disturbances propagate through a material at a speed slower than c called the phase velocity. The ratio between c and the phase velocity is called the refractive index or index of refraction of the material (n). The index of refraction is not a constant for a given material, but depends on temperature, pressure, and upon the frequency of the (sinusoidal) light wave. This latter leads to an effect called dispersion.

A human eye perceives the intensity of the sinusoidal disturbance as the brightness of the light and the frequency as the color. If a light is turned on or off at a specific time or otherwise modulated, then the amplitude of the sinusoidal disturbance is also time-dependent. The time-varying amplitude does not propagate at the phase velocity but rather at the group velocity. The group velocity depends not only on the refractive index of the material, but also on the way in which the refractive index changes with frequency (i.e. the derivative of refractive index with respect to frequency).

Slow light refers to a very low group velocity of light. If the dispersion relation of the refractive index is such that the index changes rapidly over a small range of frequencies, then the group velocity might be very low, thousands or millions of times less than c, even though the index of refraction is still a typical value (between 1.5 and 3.5 for glasses and semiconductors).

Preparation

There are many mechanisms which can generate slow light, all of which create narrow spectral regions with high dispersion, i.e., peaks in the dispersion relation. Schemes are generally grouped into two categories: material dispersion and waveguide dispersion.

Material dispersion

Material dispersion mechanisms such as electromagnetically induced transparency (EIT), coherent population oscillation (CPO), and various four-wave mixing (FWM) schemes produce a rapid change in refractive index as a function of optical frequency, i.e., they modify the temporal component of a propagating wave. This is done by using a nonlinear effect to modify the dipole response of a medium to a signal or "probe" field. Dispersion mechanisms such as photonic crystals at red and blue edges, coupled resonator optical waveguides (CROW), and other micro-resonator structures modify the spatial component (k-vector) of a propagating wave.

Waveguide dispersion

Slow light can also be achieved by exploiting the dispersion properties of planar waveguides realized with single negative metamaterials (SNM) or double negative metamaterials (DNM).

A predominant figure of merit of slow light schemes is the bandwidth-delay product (BDP). Most slow light schemes can actually offer an arbitrarily long delay for a given device length (length/delay = signal velocity) at the expense of bandwidth. The product of the two is roughly constant. A related figure of merit is the fractional delay, the time a pulse is delayed divided by the total time of the pulse. Plasmon induced transparency – an analog of EIT – provides another approach based on the destructive interference between different resonance modes. Recent work has now demonstrated this effect over a broad transparency window across a frequency range greater than 0.40 THz.

Potential uses

Slowing down light has various potential practical applications in multiple technology fields from broadband internet to quantum computing:

  • Slowed light could improve data transmission in optical communications through reducing signal distortion and improving signal quality.
  • Optical switches which make use of slow light in photonic crystals could produce faster data transmission in fiber optic cables, while having significantly lower power requirements.
  • Slow light can also be used to control delays in optical networks, permitting more orderly traffic flow.
  • In addition, slow light can be used to build interferometers that are far more sensitive to frequency shift than conventional interferometers. This property can be used to build better, smaller frequency sensors and compact high resolution spectrometers.
  • Other potential applications include optical quantum memory.

In fiction

The description of "luminite" in Maurice Renard's novel, Le maître de la lumière (The Master of Light, 1933), might be one of the earliest mentions of slow light.

These window panes are of a composition through which light is slowed down in the same way as when it passes through water. You know well, Péronne, how one can hear more quickly a sound through, for example, a metal conduit or some other solid than through simple space. Well, Péronne, all this is of the same family of phenomena! Here is the solution. These panes of glass slow down the light at an incredible rate since there need be only a relatively thin sheet to slow it down a hundred years. It takes one hundred years for a ray of light to pass through this slice of matter! It would take one year for it to pass through one hundredth of this depth.

Subsequent fictional works that address slow light are noted below.

  • The slow light experiments are mentioned in Dave Eggers's novel You Shall Know Our Velocity (2002), in which the speed of light is described as a "Sunday crawl".
  • On Discworld, where Terry Pratchett's novel series takes place, light travels only a few hundred miles per hour due to Discworld's "embarrassingly strong" magic field.
  • "Slow glass" is a fictional material in Bob Shaw's short story "Light of Other Days" (Analog, 1966), and several subsequent stories. The glass, which delays the passage of light by years or decades, is used to construct windows, called scenedows, that enable city dwellers, submariners and prisoners to watch "live" countryside scenes. "Slow glass" is a material where the delay light takes in passing through the glass is attributed to photons passing "...through a spiral tunnel coiled outside the radius of capture of each atom in the glass." Shaw later reworked the stories into the novel Other Days, Other Eyes (1972).
  • "Slow Light" (2022) is a short film made by Kijek/Adamski with two animation techniques. It's a story of a boy who is born blind and suddenly at the age of seven sees a light. A medical examination reveals that his eyes are so dense that it takes seven years for the light to reach the retina and hence for the image to reach his consciousness.The consequence of the eye defect translates into the mental immaturity of the man, lack of understanding of the present and belated reflections on long-gone facts. The man is never mature enough for his age and constantly lingers on the past.
  • Valve's FPS title "Half Life 2" features a song by the name of "Slow Light" in the original soundtrack. Many other songs in this soundtrack are also references to physical phenomena such as "Brane Scan" and "Dark energy".

See also

Notes

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  3. Kasapi, A.; Jain, Maneesh; Yin, G. Y.; Harris, S. E. (1995-03-27). "Electromagnetically Induced Transparency: Propagation Dynamics". Physical Review Letters. 74 (13): 2447–2450. Bibcode:1995PhRvL..74.2447K. doi:10.1103/PhysRevLett.74.2447. PMID 10057930.
  4. Cromie, William J. (1999-02-18). "Physicists Slow Speed of Light". The Harvard University Gazette. Retrieved 2008-01-26.
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  9. Deparis, Olivier; Mouchet, Sébastien Robert; Su, Bao-Lian (2015). "Light harvesting in photonic crystals revisited: why do slow photons at the blue edge enhance absorption?". Physical Chemistry Chemical Physics. 17 (45): 30525–30532. Bibcode:2015PCCP...1730525D. doi:10.1039/C5CP04983K. PMID 26517229.
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  11. Lu, Wentao T.; Savo, Salvatore; Casse, B. Didier F.; Sridhar, Srinivas (2009). "Slow microwave waveguide made of negative permeability metamaterials" (PDF). Microwave and Optical Technology Letters. 51 (11): 2705–2709. CiteSeerX 10.1.1.371.6810. doi:10.1002/mop.24727. S2CID 9329986.
  12. Savo, Salvatore; Lu, Wentao T.; Casse, B. Didier F.; Sridhar, Srinivas (2011). "Observation of slow-light in a metamaterials waveguide at microwave frequencies" (PDF). Applied Physics Letters. 98 (17): 1719079. Bibcode:2011ApPhL..98q1907S. doi:10.1063/1.3583521.
  13. Tsakmakidis, K. L.; Hess, O.; Boardman, A. D. (2007). "Trapped rainbow storage of light in metamaterials". Nature. 450 (7168): 397–401. Bibcode:2007Natur.450..397T. doi:10.1038/nature06285. PMID 18004380. S2CID 34711078.
  14. Zhu, Zhihua; et al. (2013). "Broadband plasmon induced transparency in terahertz metamaterials". Nanotechnology. 24 (21): 214003. Bibcode:2013Nanot..24u4003Z. doi:10.1088/0957-4484/24/21/214003. PMID 23618809. S2CID 14627755.
  15. Nield, David (2024-02-10). "Scientists Slowed Down Light by 10,000 Times in an Experiment". ScienceAlert. Retrieved 2024-02-12.
  16. Bhagat, Divyani; Gaikwad, Mahesh (2021-01-01). "A review on production of slow light with material characterization". Materials Today: Proceedings. International Conference on Advanced Materials Behavior and Characterization (ICAMBC 2020). 43: 1780–1783. doi:10.1016/j.matpr.2020.10.453. ISSN 2214-7853.
  17. Pollitt, Michael (2008-02-07). "Light touch could boost fibre optic networks". The Guardian. Retrieved 2008-04-04.
  18. Krauss, Thomas F. (August 2008). "Why do we need slow light?". Nature Photonics. 2 (8): 448–450. Bibcode:2008NaPho...2..448K. doi:10.1038/nphoton.2008.139. ISSN 1749-4885.
  19. Wang, Xu; Zhao, Yuhe; Ding, Yunhong; Xiao, Sanshui; Dong, Jianji (2018-09-01). "Tunable optical delay line based on integrated grating-assisted contradirectional couplers". Photonics Research. 6 (9): 880–886. doi:10.1364/PRJ.6.000880. ISSN 2327-9125. S2CID 54203226.
  20. Shi, Zhimin; Boyd, Robert W.; Gauthier, Daniel J.; Dudley, C. C. (2007-04-15). "Enhancing the spectral sensitivity of interferometers using slow-light media". Optics Letters. 32 (8): 915–917. Bibcode:2007OptL...32..915S. doi:10.1364/OL.32.000915. ISSN 0146-9592. PMID 17375152.
  21. Fleischhauer, M.; Lukin, M. D. (2002-01-15). "Quantum memory for photons: Dark-state polaritons". Physical Review A. 65 (2): 022314. arXiv:quant-ph/0106066. Bibcode:2002PhRvA..65b2314F. doi:10.1103/PhysRevA.65.022314. ISSN 1050-2947. S2CID 54532771.
  22. Renard, Maurice (1933). The Master of Light.
  23. Evans, Arthur B. (November 1994). "The Fantastic Science Fiction of Maurice Renard". Science Fiction Studies. 21 (64). Retrieved 23 February 2011.
  24. Pratchett, Terry (1983). The Colour of Magic. National Geographic Books. ISBN 9780552166591.
  25. Shaw, Bob (1972). Other Days, Other Eyes. Pan Books. ISBN 9780330238939.

References

  • Lene Vestergaard Hau, S.E. Harris, Zachary Dutton, Cyrus H. Behroozi, Nature v.397, p. 594 (1999).
  • "IBM's new photonic wave-guide". Nature, November 2004.
  • J. Scheuer, G. T. Paloczi, J. K. S. Poon and A. Yariv, "Coupled Resonator Optical Waveguides: Towards Slowing and Storing of Light", Opt. Photon. News, Vol. 16 (2005) p. 36.
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