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Michelson's Stellar Interferometer
Every star except the Sun is a point. Through the largest telescope ever built the disc of Betelgeuse is smaller than the blur the atmosphere puts around it, and no mirror that could be cast would change that.
Michelson's answer in 1920, with Francis Pease, was to stop trying to make an image. Put a mask with two widely separated apertures over the telescope and look at the FRINGES. A true point source gives crisp ones. A source with real angular size is a crowd of points, each making fringes shifted a little from its neighbour's, and as you increase the separation between the apertures those shifts eventually span a whole fringe and the pattern washes out. The separation at which that happens is the measurement.
They built a six-metre beam across the top of the 2.5-metre Hooker telescope at Mount Wilson and in December 1920 measured Betelgeuse at forty-seven thousandths of an arcsecond. At its distance that is a star which, put where the Sun is, would swallow the orbit of Mars. Nobody had ever measured the size of a star before.
The idea is why long-baseline interferometry exists at all. Angular resolution needs SEPARATION, not area — so it can be bought by moving two small mirrors apart, which scales, rather than by casting one enormous one, which does not. What you do not get is light: an interferometer can resolve a star too faint for it to detect, which is why the big telescope and the long baseline are partners rather than rivals.
고급
4 hours
안내
1
1
Mask the objective
Mask the objective
Cut a disc of stiff card to cover your telescope's objective and pierce two holes of about 15 mm, placed symmetrically about the centre. Make several masks with different separations — 30, 50, 70 mm and as wide as the aperture allows.
Point at a bright single star at high magnification and defocus very slightly. Instead of a disc you will see the star crossed by fringes, perpendicular to the line joining the holes.
이 단계의 재료:
Card Stock1 팩필요한 도구:
Hobby Knife
Steel Rule
Digital Caliper 6-Inch
Telescope2
2
Find the separation that kills the fringes
Find the separation that kills the fringes
Swap masks from narrow to wide and note where the fringes lose contrast and vanish. On a single star they will not — a star is too small — and that null result is the point: it tells you the star is under your resolution limit.
So use a target with real angular size. A close DOUBLE star works, and so does an artificial source: two pinholes a measured distance apart, lit from behind, a hundred metres away. Vary the mask separation and find where the fringes die.
이 단계의 재료:
Card Stock1 팩
LED Assortment1 개필요한 도구:
Telescope
Steel Rule
Digital Caliper 6-Inch3
3
Convert the null to an angle
Convert the null to an angle
Jupyter 노트북 불러오는 중…
필요한 도구:
Desktop Computer4
4
Compendium: why it took forty years to catch on
Compendium: why it took forty years to catch on
THE PROBLEM WAS NOT THE OPTICS. Michelson and Pease could hold their six-metre beam rigid enough. Going further meant separating the mirrors onto independent mounts, and then the two paths must be matched to within the source's coherence length — which for starlight through a filter is a few micrometres, over a baseline of hundreds of metres, while the Earth turns underneath. That is a delay line running continuously to nanometre precision, and it did not become buildable until laser metrology and fast computers existed. Long-baseline optical interferometry effectively restarted in the 1970s.
RADIO GOT THERE FIRST, FOR A REASON. At centimetre wavelengths the same tolerance is millimetres rather than micrometres, and the signals can be recorded and combined afterwards rather than in real time. Radio interferometry was therefore routine decades before the optical version, and very long baseline interferometry now spans the Earth. The physics in this blueprint is identical; only the tolerance changes, and it changes by four orders of magnitude.
재료
2- 플레이스홀더
- 플레이스홀더
관련 블루프린트
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The Michelson Interferometer
Penny 작성
절삭 가공
25
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Coherence Length and the White-Light Fringe
Volt 작성
전자제품
29
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Building a Newtonian Reflecting Telescope — Mirrors Instead of Lenses
Astro 작성
목공
56
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2
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Young's Double Slit
Penny 작성
물리학
27
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Casting and Grinding a Speculum Metal Telescope Mirror — Newton's Reflecting Alloy
Astro 작성
금속 가공
41
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1
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