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[[Image:Diffraction grating.jpg|thumb|right|300px|A very large reflecting diffraction grating]]
[[File:An incandescent light-bulb viewed through a transmissive diffraction grating.jpg|thumb|An incandescent light-bulb viewed through a transmissive diffraction grating.]]


In [[optics]], a '''diffraction grating''' is an optical component with a periodic structure, which splits and [[diffraction|diffracts]] light into several beams travelling in different directions. The directions of these beams depend on the spacing of the grating and the wavelength of the light so that the grating acts as the [[dispersion (optics)|dispersive]] element. Because of this, gratings are commonly used in [[monochromator]]s and [[spectrometer]]s.
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A [[reversal film|photographic slide]] with a fine pattern of purple lines forms a complex grating. For practical applications, gratings generally have ridges or ''rulings'' on their surface rather than dark lines. Such gratings can be either transmissive or [[reflection (optics)|reflective]]. Gratings which modulate the phase rather than the amplitude of the incident light are also produced, frequently using [[holography]].<ref>{{cite journal |author= AK Yetisen, H Butt, F da Cruz Vasconcellos, Y Montelongo, CAB Davidson, J Blyth, JB Carmody, S Vignolini, U Steiner, JJ Baumberg, TD Wilkinson and CR Lowe |title=Light-Directed Writing of Chemically Tunable Narrow-Band Holographic Sensors. |journal= Advanced Optical Materials |year=2013 |doi= 10.1002/adom.201300375 |url=http://onlinelibrary.wiley.com/doi/10.1002/adom.201300375/abstract}}</ref>
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The principles of diffraction gratings were discovered by [[James Gregory (astronomer and mathematician)|James Gregory]], about a year after Newton's prism experiments, initially with artifacts such as bird feathers.<ref>Letter from James Gregory to John Collins, dated 13 May 1673. Reprinted in: ''Correspondence of Scientific Men of the Seventeenth Century …'', ed. Stephen Jordan Rigaud (Oxford, England: Oxford University Press, 1841), vol. 2, pp. 251–255, especially [http://books.google.com/books?id=0h45L_66bcYC&pg=PA254 p. 254]</ref> The first man-made diffraction grating was made around [[1785 in science|1785]] by [[Philadelphia]] inventor [[David Rittenhouse]], who strung hairs between two finely threaded screws.<ref>See:
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[http://books.google.com/books?id=OLgAAAAAYAAJ&pg=PA201#v=onepage&q&f=false "An optical problem, proposed by Mr. Hopkinson, and solved by Mr. Rittenhouse,"] ''Transactions of the American Philosophical Society'', vol. 2, pages 201-206 (1786).
 
*  Thomas D. Cope (1932) [http://books.google.com/books?id=epgvIYkMiUIC&pg=PA377#v=onepage&q&f=false "The Rittenhouse diffraction grating"]. Reprinted in: David Rittenhouse, ''The Scientific Writings of David Rittenhouse'', Brooke Hindle, ed. (New York, New York:  Arno Press, 1980), pages 377-382. (A reproduction of Rittenhouse's letter re his diffraction grating appears on pages 369-374.)</ref> This was similar to notable German physicist [[Joseph von Fraunhofer]]'s wire diffraction grating in [[1821 in science|1821]].<ref>See:
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Diffraction creates the "rainbow" colors reflected from a compact disc (see Examples, below). A grating has parallel lines, while a CD has a spiral of finely-spaced data tracks. Diffraction colors also appear when one looks at a bright point source through a translucent fine-pitch umbrella-fabric covering. Decorative patterned plastic films based on reflective grating patches are very inexpensive to produce, and very commonplace.
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[[Image:Difraction grating reflecting green light.JPG|thumb|300px|A diffraction grating reflecting only the green portion of the spectrum from a room's fluorescent lighting]]The relationship between the grating spacing and the angles of the incident and diffracted beams of light is known as the '''grating equation'''. 
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Gratings may be of the 'reflective' or 'transmissive' type, analogous to a mirror or lens respectively.  A grating has a 'zero-order mode' (where m=0), in which there is no diffraction and a ray of light behaves according to the laws of reflection and refraction the same as with a mirror or lens respectively.
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An idealised grating is considered here which is made up of a set of slits of spacing ''d'', that must be wider than the wavelength of interest to cause diffraction. Assuming a plane wave of wavelength λ with [[Normal (geometry)|normal]] incidence (perpendicular to the grating), each slit in the grating acts as a quasi point-source from which light propagates in all directions (although this is typically limited to a hemisphere). After light interacts with the grating, the diffracted light is composed of the sum of [[Interference (wave propagation)|interfering]] wave components emanating from each slit in the grating. At any given point in space through which diffracted light may pass, the path length to each slit in the grating will vary. Since the path length varies, generally, so will the phases of the waves at that point from each of the slits, and thus will add or subtract from one another to create peaks and valleys, through the phenomenon of additive and [[destructive interference]]. When the path difference between the light from adjacent slits is equal to half the wavelength, λ/2, the waves will all be out of phase, and thus will cancel each other to create points of minimum intensity. Similarly, when the path difference is λ, the phases will add together and maxima will occur. The maxima occur at angles ''θ''<sub>m</sub>, which satisfy the relationship ''d''sin''θ''<sub>m</sub>/λ=|''m''| where ''θ''<sub>m</sub> is the angle between the diffracted ray and the grating's [[Normal (geometry)|normal]] vector, and ''d'' is the distance from the center of one slit to the center of the adjacent slit, and ''m'' is an [[integer]] representing the propagation-mode of interest.  
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[[File:comparison_refraction_diffraction_spectra.svg|thumb|upright|Comparison of the spectra obtained from a diffraction grating by diffraction (1), and a prism by refraction (2). Longer wavelengths (red) are diffracted more, but refracted less than shorter wavelengths (violet).]]
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Thus, when light is normally incident on the grating, the diffracted light will have maxima at angles ''θ''<sub>m</sub> given by:
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It is straightforward to show that if a plane wave is incident at any arbitrary angle θ<sub>i</sub>, the grating equation becomes:
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When solved for the diffracted angle maxima, the equation is:
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The light that corresponds to direct transmission (or [[specular reflection]] in the case of a reflection grating) is called the zero order, and is denoted ''m'' = 0. The other maxima occur at angles which are represented by non-zero integers ''m''. Note that ''m'' can be positive or negative, resulting in diffracted orders on both sides of the zero order beam.  
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This derivation of the grating equation is based on an idealised grating.  However, the relationship between the angles of the diffracted beams, the grating spacing and the wavelength of the light apply to any regular structure of the same spacing, because the phase relationship between light scattered from adjacent elements of the grating remains the same.  The detailed distribution of the diffracted light depends on the detailed structure of the grating elements as well as on the number of elements in the grating, but it will always give maxima in the directions given by the grating equation.
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Gratings can be made in which various properties of the incident light are modulated in a regular pattern; these include
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* [[Transmittance|transparency]] (transmission amplitude gratings)
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* [[Reflectivity|reflectance]] (reflection amplitude gratings)
* [[refractive index]] (phase gratings)
* direction of [[optical axis]] ([[optical axis grating]]s)


The grating equation applies in all these cases.
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===Quantum electrodynamics===
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[[Quantum electrodynamics]] (QED) offers another derivation of the properties of a diffraction grating in terms of [[photons]] as particles (at some level). QED can be described intuitively with the [[path integral formulation]] of quantum mechanics. As such it can model photons as potentially following all paths from a source to a final point, each path with a certain [[probability amplitude]]. These probability amplitudes can be represented as a complex number or equivalent vector—or, as [[Richard Feynman]] simply calls them in his book on QED, "arrows".  
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For the probability that a certain event will happen, one sums the probability amplitudes for all of the possible ways in which the event can occur, and then takes the square of the length of the result. The probability amplitude for a photon from a monochromatic source to arrive at a certain final point at a given time, in this case, can be modeled as an arrow that spins rapidly until it is evaluated when the photon reaches its final point. For example, for the probability that a photon will reflect off of a mirror and be observed at a given point a given amount of time later, one sets the photon's probability amplitude spinning as it leaves the source, follows it to the mirror, and then to its final point, even for paths that do not involve bouncing off of the mirror at equal angles. One can then evaluate the probability amplitude at the photon's final point; next, one can integrate over all of these arrows (see [[vector sum]]), and square the length of the result to obtain the probability that this photon will reflect off of the mirror in the pertinent fashion. The times these paths take are what determine the angle of the probability amplitude arrow, as they can be said to "spin" at a constant rate (which is related to the frequency of the photon).
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The times of the paths near the classical reflection site of the mirror will be nearly the same, so as a result the probability amplitudes will point in nearly the same direction—thus, they will have a sizable sum. Examining the paths towards the edges of the mirror reveals that the times of nearby paths are quite different from each other, and thus we wind up summing vectors that cancel out quickly. So, there is a higher probability that light will follow a near-classical reflection path than a path further out. However, a diffraction grating can be made out of this mirror, by scraping away areas near the edge of the mirror that usually cancel nearby amplitudes out—but now, since the photons would not reflect from the scraped-off portions, the probability amplitudes which would all wind up pointing, for instance, at forty-five degrees can have a sizable sum. Thus, this would let light of the right frequency to make this happen sum to a larger probability amplitude, and as such possess a larger probability of reaching the appropriate final point.
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This particular description involves many simplifications: a point source, a "surface" that light can reflect off of (thus neglecting the interactions with electrons) and so forth. The biggest simplification is perhaps in the fact that the "spinning" of the probability amplitude arrows is actually more accurately explained as a "spinning" of the source, as the probability amplitudes of photons do not "spin" while they are in transit. We obtain the same variation in probability amplitudes by allowing the time at which the photon left the source to be indeterminate, and the time of the path now tells us when the photon would have left the source, and thus what the angle of its "arrow" would be. However, this model and approximation is a reasonable one to illustrate a diffraction grating conceptually. Light of a different frequency may also reflect off of the same diffraction grating, but with a different final point.<ref>{{cite book|last=Feynman|first=Richard|title=QED: The Strange Theory of Light and Matter|year=1985|publisher=Princeton University Press|location=Princeton, New Jersey}}</ref>
  <li>[http://hbancai.com/forum/forum.php?mod=viewthread&tid=31572 http://hbancai.com/forum/forum.php?mod=viewthread&tid=31572]</li>
 
 
==Gratings as dispersive elements==
  <li>[http://www.tztea.com.cn/news/html/?171947.html http://www.tztea.com.cn/news/html/?171947.html]</li>
 
 
The wavelength dependence in the grating equation shows that the grating separates an incident [[polychromatic]] beam into its constituent wavelength components, i.e., it is [[dispersion (optics)|dispersive]].  Each wavelength of input beam [[electromagnetic spectrum|spectrum]] is sent into a different direction, producing a [[rainbow]] of colors under white light illumination. This is visually similar to the operation of a [[triangular prism (optics)|prism]], although the mechanism is very different.
  <li>[http://www.i0994.com/forum.php?mod=viewthread&tid=155318&fromuid=1714 http://www.i0994.com/forum.php?mod=viewthread&tid=155318&fromuid=1714]</li>
 
 
[[Image:light-bulb-grating.png|thumb|right|300px|A light [[incandescent light bulb|bulb]] of a [[flashlight]] seen through a transmissive grating, showing three diffracted orders. The order ''m'' = 0 corresponds to a direct transmission of light through the grating.  In the first positive order (''m'' = +1), colors with increasing wavelengths (from blue to red) are diffracted at increasing angles.]]
  <li>[http://bbs.wufun.net/home.php?mod=space&uid=307872&do=blog&quickforward=1&id=110591 http://bbs.wufun.net/home.php?mod=space&uid=307872&do=blog&quickforward=1&id=110591]</li>
 
 
The diffracted beams corresponding to consecutive orders may overlap, depending on the spectral content of the incident beam and the grating density. The higher the spectral order, the greater the overlap into the next order.  
  <li>[http://cupuyc.free.fr/viewthread.php?tid=36159&extra=page%3D1&frombbs=1 http://cupuyc.free.fr/viewthread.php?tid=36159&extra=page%3D1&frombbs=1]</li>
 
 
[[File:Argon laser beam and diffraction mirror.png|thumb|An argon laser beam consisting of multiple colors (wavelengths) strikes a silicon diffraction mirror grating and is separated into several beams, one for each wavelength. The wavelengths are (left to right) 458&nbsp;nm, 476&nbsp;nm, 488&nbsp;nm, 497&nbsp;nm, 502&nbsp;nm, and 515&nbsp;nm.]]
</ul>
 
The grating equation shows that the angles of the diffracted orders only depend on the grooves' period, and not on their shape. By controlling the cross-sectional profile of the grooves, it is possible to concentrate most of the diffracted energy in a particular order for a given wavelength. A triangular profile is commonly used. This technique is called ''[[Blazed grating|blazing]].'' The incident angle and wavelength for which the diffraction is most efficient are often called ''blazing angle'' and ''blazing wavelength.''  The [[grating efficiency|efficiency]] of a grating may also depend on the [[Polarization (waves)|polarization]] of the incident light. Gratings are usually designated by their ''groove density'', the number of grooves per unit length, usually expressed in grooves per millimeter (g/mm), also equal to the inverse of the groove period. The groove period must be on the order of the [[wavelength]] of interest; the spectral range covered by a grating is dependent on groove spacing and is the same for ruled and holographic gratings with the same grating constant. The maximum wavelength that a grating can diffract is equal to twice the grating period, in which case the incident and diffracted light will be at ninety degrees to the grating normal. To obtain frequency dispersion over a wider frequency one must use a [[Prism (optics)|prism]]. In the optical regime, in which the use of gratings is most common, this corresponds to wavelengths between 100 [[nanometer|nm]]  and 10 [[micrometre|µm]]. In that case, the groove density can vary from a few tens of grooves per millimeter, as in [[Echelle grating|''echelle gratings'']], to a few thousands of grooves per millimeter.
 
When groove spacing is less than half the wavelength of light, the only present order is the ''m'' = 0 order. Gratings with such small periodicity are called [[subwavelength grating]]s and exhibit special optical properties. Made on an [[Isotropy|isotropic]] material the subwavelength gratings give rise to [[form birefringence]], in which the material behaves as if it were [[birefringent]].
 
== Fabrication ==
Originally, high-resolution gratings were ruled using high-quality ''ruling engines'' whose construction was a large undertaking. [[Henry Joseph Grayson]] designed a machine to make diffraction gratings, succeeding with one of 120,000 lines to the inch (approx. 47&nbsp;000&nbsp;per&nbsp;cm) in 1899. Later, [[lithography|photolithographic]] techniques allowed gratings to be created from a [[holography|holographic]] interference pattern. [[Holographic grating]]s have sinusoidal grooves and may not be as efficient as ruled gratings, but are often preferred in [[monochromator]]s because they lead to much less [[stray light]]. A copying technique allows high quality replicas to be made from master gratings of either type, thereby lowering fabrication costs.
 
Another method for manufacturing diffraction gratings uses a [[photosensitive]] gel sandwiched between two substrates.  A holographic interference pattern exposes the gel which is later developed.  These gratings, called ''volume phase holography diffraction gratings'' (or VPH diffraction gratings) have no physical grooves, but instead a periodic modulation of the [[refractive index]] within the gel. This removes much of the surface [[scattering]] effects typically seen in other types of gratings.  These gratings also tend to have higher efficiencies, and allow for the inclusion of complicated patterns into a single grating. In older versions of such gratings, environmental susceptibility was a trade-off, as the gel had to be contained at low temperature and humidity.  Typically, the photosensitive substances are sealed between two substrates which make them resistant to humidity, thermal and mechanical stresses. VPH diffraction gratings are not destroyed by accidental touches and are more scratch resistant than typical relief gratings.
 
Semiconductor technology today is also utilized to etch holographically patterned gratings into robust materials such as fused silica. In this way, low stray-light holography is combined with the high efficiency of deep, etched transmission gratings, and can be incorporated into high volume, low cost semiconductor manufacturing technology.
 
A new technology for grating insertion into [[Integrated optics|integrated photonic lightwave circuits]] is [[digital planar holography]] (DPH). DPH gratings are generated in computer and fabricated on one or several interfaces of an optical waveguide planar with standard micro-lithography or nano-imprinting methods, compatible with mass-production.  Light propagates inside the DPH gratings, confined by the refractive index gradient, which provides longer interaction path and greater flexibility in light steering.
 
== Examples ==
[[Image:Interference-colors.jpg|thumbnail|200px|The grooves of a compact disc can act as a grating and produce [[iridescent]] reflections.]]
 
Diffraction gratings are often used in [[monochromator]]s, [[spectrometer]]s, [[laser]]s, [[wavelength division multiplexing]] devices, optical [[Pulse_compression|pulse compressing]] devices, and many other optical instruments. 
 
Ordinary pressed [[Compact Disc|CD]] and [[Digital Video Disc|DVD]] media are every-day examples of diffraction gratings and can be used to demonstrate the effect by reflecting sunlight off them onto a white wall. This is a side effect of their manufacture, as one surface of a CD has many small pits in the plastic, arranged in a spiral; that surface has a thin layer of metal applied to make the pits more visible. The structure of a DVD is optically similar, although it may have more than one pitted surface, and all pitted surfaces are inside the disc.
 
In a standard pressed [[Gramophone record|vinyl record]] when viewed from a low angle perpendicular to the grooves, a similar but less defined effect to that in a CD/DVD is seen. This is due to viewing angle (less than the [[critical angle (optics)|critical angle]] of reflection of the black vinyl) and the path of the light being reflected due to this being changed by the grooves, leaving a rainbow relief pattern behind.
 
Diffraction gratings are also used to distribute evenly the [[frontlight]] of [[e-reader]]s such as the [[Nook Simple Touch|Nook Simple Touch with GlowLight]].<ref>http://www.ifixit.com/Teardown/Nook-Simple-Touch-with-GlowLight-Teardown/9301/3</ref>
 
===Natural gratings===
[[Striated muscle]] is the most commonly found natural diffraction grating<ref>{{cite journal|last=Baskin et al|title=LIGHT DIFFRACTION STUDY OF SINGLE SKELETAL MUSCLE FIBERS|pmc=1328609|publisher=BIoPHYs.J.|pmid=318066|doi=10.1016/S0006-3495(79)85158-9|volume=28|issue=1|date=October 1979|journal=Biophys. J.|pages=45–64|bibcode = 1979BpJ....28...45B }}</ref>  and, indeed, this has helped physiologists in determining the structure of such muscle. Aside from this, the chemical structure of crystals can be thought of as diffraction gratings for types of electromagnetic radiation other than visible light, this is the basis for techniques such as [[X-ray crystallography]]. Most commonly confused with diffraction gratings are the [[iridescent]] colors of [[peacock]] feathers, [[mother-of-pearl]], and [[butterfly]] wings. Iridescence is common in birds, fishes, insects, and some flowers, and is almost always caused by [[thin-film interference]] rather than diffraction.<ref>''Nature's palette: the science of plant color'' By David Webster Lee - University of Chicago Press 2007 Page 255-256</ref> Diffraction will produce the entire spectrum of colors as the viewing angle changes, whereas thin-film interference usually produces a much narrower range.<ref>''Nature's palette: the science of plant color'' By David Webster Lee - University of Chicago Press 2007 Page 255</ref> The cell structures in plants and animals are usually too irregular to produce the fine slit geometry necessary for a diffraction grating.<ref>''Nature's palette: the science of plant color'' By David Webster Lee - University of Chicago Press 2007 Page 84</ref> However, natural gratings do occur in some invertebrate marine animals, like the antennae of [[seed shrimp]], and have even been discovered in [[Burgess Shale type fauna|Burgess Shale fossils]].<ref>''Nature's palette: the science of plant color'' By David Webster Lee - University of Chicago Press 2007 Page 41</ref><ref>http://www.nhm.ac.uk/about-us/news/2006/mar/news_7834.html</ref>
Diffraction grating effects are sometimes seen in [[meteorology]]. [[Corona (optical phenomenon)|Diffraction coronas]] are colorful rings surrounding a source of light, such as the sun. These are usually observed much closer to the light source than [[halo (optical phenomenon)|halos]], and are caused by very fine particles, like water droplets, ice crystals, or smoke particles in a hazy sky. When the particles are all nearly the same size they diffract the incoming light at very specific angles. The exact angle depends on the size of the particles. Diffraction coronas are commonly observed around light sources, like candle flames or street lights, in the fog. [[Cloud iridescence]] is caused by diffraction, occurring along coronal rings when the particles in the clouds are all uniform in size.<ref>''Polarized light in nature'' By G. P. Können - Cambridge University Press 1985 Page 72-73</ref>
 
== See also ==
*[[Kirchhoff's diffraction formula]]
*[[Fresnel diffraction]]
*[[Fraunhofer diffraction]]
*[[Fraunhofer diffraction (mathematics)]]
*[[Angle-sensitive pixel]]
*[[Grism]]
*[[Henry Augustus Rowland]]
*[[N-slit interferometric equation]]
*[[Spider web]]
*[[Ultrasonic grating]]
*[[Zone plate]]
 
==References==
<references/>
{{refbegin}}
*{{FS1037C}}
*Hutley, Michael, ''Diffraction Gratings (Techniques of Physics)'', Academic Press (1982). ISBN 0-12-362980-2
*Loewen, Erwin & Evgeny Popov, ''Diffraction Gratings and Applications'', CRC; 1 edition (1997). ISBN 0-8247-9923-2
*Palmer, Christopher, ''[http://gratings.newport.com/library/handbook/cover.asp Diffraction Grating Handbook]'', 6th edition, Newport Corporation (2005).
*Greenslade, Thomas B., "[http://scitation.aip.org/getabs/servlet/GetabsServlet?prog=normal&id=PHTEAH000042000002000076000001&idtype=cvips&gifs=Yes Wire Diffraction Gratings]," ''The Physics Teacher'', February 2004. Volume 42 Issue 2, pp.&nbsp;76–77.
*Abrahams, Peter, ''[http://www.europa.com/~telscope/histspec.txt Early Instruments of Astronomical Spectroscopy]''.
* William E. L. Grossman, "The optical characteristics and production of diffraction gratings," ''Journal of Chemical Education'' 70:9 (Sep 1993), p.&nbsp;741.
*National Optical Astronomy Observatories entry on [http://www.noao.edu/ets/vpgratings/ volume phase holography gratings].
 
{{refend}}
 
== External links ==
* [http://gratings.newport.com/information/gratings.asp Diffraction Gratings - The Crucial Dispersive Component]
* [http://gratings.newport.com/handbook Diffraction Grating Handbook]
* [http://gratings.newport.com/information/handbook/chapter2.asp Diffraction Grating Equations]
* [http://www.calctool.org/CALC/phys/optics/grating Automatic calculation of diffraction angles based on input variables.]
* [http://www.horiba.com/scientific/products/optics-tutorial/diffraction-gratings Optics Tutorial - Diffraction Gratings Ruled & Holographic]
* [http://sourceforge.net/projects/gratingcalc Ray-Tracing program handling general reflective concave gratings for Windows XP and above]
* http://demonstrations.wolfram.com/InterferenceInDiffractionGratingBeams/
* [http://ssioptics.com/cart/index.php?dispatch=pages.view&page_id=31#concave Concave Diffraction Grating]
 
[[Category:Diffraction]]
[[Category:Optical devices]]
[[Category:Photonics]]

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There is a story, possibly apocryphal, about Benoit Mandelbrot and his early preoccupation with financial market data. His questioner thought finance was a fuzzy science and hard scientific data really ought to be much more attractive to his scientific temperament. Mandelbrot explained the great feature of studying financial data was there was so much of it, also it was thus endlessly fascinating. Many statisticians have a similar fondness for baseball statistics. It is reliably recorded, unambiguous in definition, and there is so much of it. Many subtle statistics answers are best explained in the context of baseball statistics, and there may be unknown statistical theorems sitting in the archives waiting to be extracted by clever statisticians. The wikipedia page on Stein's paradox (first published by Charles Stein in 1956) has a mention of the a well known (well known to baseball statisticians, anyway) article in the May 1977 issue of Scientific American using baseball statistics as one example of Stein's paradox.

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BTW there are some reports suggesting that pakistanis want another 10billion from US the euphimism was it would go to social programs to prevent terrorist breeding activity. (so 1st they deny it it exists but they will kill it should you pay them and ofcourse throw in osama dead or alive)

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Dec. 25 Researchers at Stanford University have developed a method to predict a child's capability to learn to read. By studying MRI scans to trace brain development, the researchers say they are able to identify struggling students earlier and provide the help they need to improve. Ben Gruber reports. Thomson Reuters journalists are subject to an Editorial Handbook which requires fair presentation and disclosure of relevant interests.

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Jackson's death triggered an outpouring of grief all over the world, creating unprecedented surges of Internet traffic and causing sales of his music and that of the Jackson 5 to improve dramatically.[6] Jackson had intended to perform a series of concerts entitled This Is It to over one million people at London's O2 between July 13, 2009, and March 6, 2010.[7] A public memorial service for Jackson was held on July 7, 2009, in the Staples Center in Los Angeles, where he had rehearsed for that London concerts the night before his death. The service was broadcast live around the world, attracting a global audience of up to one billion people.[8] In March 2010, Polo Ralph Lauren Toronto Sony Music Entertainment signed a US$250 deal with Jackson's estate to retain distribution rights to his recordings until 2017, and to release seven posthumous albums within the decade following his Oakley Goggles death. Jackson's death is ranked No. on VH1/VH1 Classic's list of 100 Most Shocking Moments in Music.[9]

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This may be the solution to the pre roll spots that advertisers happen to be looking for when it comes to online video. Everyone knows that it's a pain to sit via a 15 second spot (not to mention a 30 second spot) before a 2 minute video. But what's an advertiser to do? Answer: go where the people want you to go. And in addition, they may be privy to statistics around views, ratings, click throughs, purchases and other interactions with overlays. I could even envision brands or agencies offering content that individuals can experiment with.

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This means that using search engines is edging on email as a primary internet activity on a day. The Pew Internet Project data reveal that on a typical day, email use is still the top internet activity. On a day, about 52% of American online users are sending and receiving email, up from 45% in June of 2004.

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We want to build the best possible Battlefield game. But to go beyond Battlefield 3, back in 2011, we had to rethink what we should were trying to achieve. Don you hate it when people bring up problems, but have no recommended solutions? I know I actually do. I have a couple of ideas, however they certainly are not ideal.

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