03 Jan '17 14:23>5 edits
So suppose you had a giant liquid mirror say in a flat desert, I think the numbers are you drop 6 feet or 182.88 cm or 1828.8 mm or 1,828,800 microns from center to edge of a liquid mirror 14 miles in diamber, and that drop from center to edge.
So it stands to reason, at least I think so, if you have a two foot diameter flat liquid reflector like mercury or 304.8 mm diameter it would show a drop at edges of about 50 microns. I would think therefore, if you put that mercury flat in a vacuum chamber and a vibration table to reduce ground vibrations, you should be able to measure that 49 odd micron change in height from edge to center.
Anyone have thoughts about that? isn't that about 49,000 nanometers which would be 10 wavelengths of 490 nm light so it should be easily measured.
Am I missing something?
So the numbers: 7 mile radius, 36960 feet, 443520 inches, 11265408 mm and a drop from center to edge of 6 feet, 72 inches, or 1828.8 mm or a ratio of 6160:1. So dropping that down to a 2 foot diameter, 1 foot radius, 304.8 mm or 304800 microns/6160 should show a drop from center to edge of 49.4805 microns which, using a laser height measurment tool at at one micron wavelength (IR band) would show 49 odd wavelengths of that light center to edge droop.
Sound reasonable?
Also, would it be possible to see, using very short wavelengths, the change in the rotation speed of Earth (we added one second to the year) so that would be a change of center to edge of one part in about 33 million (that many seconds in a year, roughly) Would that be possible to measure at any reflective wavelength?
So it stands to reason, at least I think so, if you have a two foot diameter flat liquid reflector like mercury or 304.8 mm diameter it would show a drop at edges of about 50 microns. I would think therefore, if you put that mercury flat in a vacuum chamber and a vibration table to reduce ground vibrations, you should be able to measure that 49 odd micron change in height from edge to center.
Anyone have thoughts about that? isn't that about 49,000 nanometers which would be 10 wavelengths of 490 nm light so it should be easily measured.
Am I missing something?
So the numbers: 7 mile radius, 36960 feet, 443520 inches, 11265408 mm and a drop from center to edge of 6 feet, 72 inches, or 1828.8 mm or a ratio of 6160:1. So dropping that down to a 2 foot diameter, 1 foot radius, 304.8 mm or 304800 microns/6160 should show a drop from center to edge of 49.4805 microns which, using a laser height measurment tool at at one micron wavelength (IR band) would show 49 odd wavelengths of that light center to edge droop.
Sound reasonable?
Also, would it be possible to see, using very short wavelengths, the change in the rotation speed of Earth (we added one second to the year) so that would be a change of center to edge of one part in about 33 million (that many seconds in a year, roughly) Would that be possible to measure at any reflective wavelength?