File:Two Slit Interference, 800nm wl, 0.1mm d, Central Maximum.gif
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Two_Slit_Interference,_800nm_wl,_0.1mm_d,_Central_Maximum.gif (600 × 370 pixels, file size: 222 KB, MIME type: image/gif, looped, 20 frames, 10 s)
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DescriptionTwo Slit Interference, 800nm wl, 0.1mm d, Central Maximum.gif |
Animation of the wave pattern at the cnetral maximum of a two slit excperiement. The wavelength is 800nm, and the slit separation is 0.1mm and the screen is 5m away. The equation is: where
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Source |
Own work This diagram was created with Mathematica. |
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Author | Inductiveload | |||
Permission (Reusing this file) |
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Mathematica Code
[edit]Table[ graph = Plot[x = xmm/1000; t = n τ/20; Sin[k Sqrt[l^2 + (x + d/2)^2] - ω t] + Sin[k Sqrt[l^2 + (x - d/2)^2] - ω t], {xmm, -20, 20}, ImageSize -> 600, FrameLabel -> {"x/mm", "u(x,t)", None, None}, PlotPoints -> 1000, Frame -> True, PlotRange -> {-2, 2}, DisplayFunction -> Identity]; time = PaddedForm[N[n/20], {3, 2}]; timestr = Graphics[Text["t= " <> ToString[time] <> "τ", {12, 1.5}, {-1, 0}, TextStyle -> \ {FontSize -> 14}]]; c1 = Show[Show[graph], timestr, DisplayFunction -> $DisplayFunction]; num = StringJoin[Map[ToString[#] &, IntegerDigits[n, 10, 2]]]; (*Gives a number string of width 2 for easier ordering*) name = "Two Slit Interference - Central Maximum " <> num <> ".gif"; Export[name, c1], {n, 0, 19, 1} ]
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Date/Time | Thumbnail | Dimensions | User | Comment | |
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current | 00:45, 14 June 2007 | 600 × 370 (222 KB) | Inductiveload (talk | contribs) | ||
00:05, 14 June 2007 | 600 × 370 (235 KB) | Inductiveload (talk | contribs) | {{Information |Description=Animation of the wave pattern at the cnetral maximum of a two slit excperiement. The wavelength is 800nm, and the slit separation is 0.1mm and the screen is 5m away. The equation is: <math>u(x,y,t)= \sin \left( k \sqrt{ \left( x |
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