Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.2 9/5/84; site mordor.UUCP Path: utzoo!watmath!clyde!cbosgd!ihnp4!ucbvax!ucdavis!lll-crg!mordor!@S1-A.ARPA,@MIT-MC.ARPA:john%taveis.DEC@decwrl.ARPA From: @S1-A.ARPA,@MIT-MC.ARPA:john%taveis.DEC@decwrl.ARPA Newsgroups: net.space Subject: potential space product Message-ID: <3725@mordor.UUCP> Date: Tue, 1-Oct-85 02:36:30 EDT Article-I.D.: mordor.3725 Posted: Tue Oct 1 02:36:30 1985 Date-Received: Fri, 4-Oct-85 04:46:25 EDT Sender: daemon@mordor.UUCP Organization: S-1 Project, LLNL Lines: 53 From: john%taveis.DEC@decwrl.arpa I recently came across an old idea which might be a good candidate for microgravity manufacture. It's the Luneberg Lens, invented in the early sixties by a Professor Luneberg of Berkeley. He described it in a textbook on mathematical optics, and it's also described (where I first read about it) in "The Optics of Non-Imaging Concentrators" by Welford and Winston. For a long time people have been trying to achieve a perfect optical system, one free from any kind of aberration. By using more lens and mirrors and more complicated shapes, they've been able to do better and better, but some kind of distortion is always there. It seems, in fact, that a perfect system cannot be achieved with a finite number of elements, although this has not been proven. However, James Clerk Maxwell (the EE student's bane) came up with a solution in the 1850's, called the Fisheye Lens. Unfortunately, it needed a medium with a continuously variable index of refraction (n), and both the object and image had to be immersed in the medium. Luneberg expanded on Maxwell's work. He found a scheme where a perfect image could be produced of an object at infinity, with both the image and object in air (i.e. n=1). His lens is a sphere with an index of refraction that varies with the distance from the center of the sphere (r) as n(r) = (2 - r^2 / a^2) ^1/2 r < 1 = 1 r > 1 where 'a' is a constant. The varying index was thought to make the lens impractical. However, n can be changed by doping glass with various impurities, and in fact this is done regularly in fiber optics. How, though, can this be done for a sphere instead of a fiber? By building it in weightlessness. The sphere would float in the middle of a vacuum chamber. Glass would be deposited on it one layer at a time, with each layer having the appropriate index. The glass vapor would flow into the chamber continuously, and its doping would vary continuously. The weightlessness would give perfect spherical symmetry. Glass deposition is a standard feature of semiconductor processes; equipment for it is readily available. Building up a sphere of any size, however, might take some time. A perfect optical system, though! That could be something big. If anyone out there is involved in either optics or space industry they might want to check it out. John Redford DEC-Hudson Fri 27-Sep-1985 20:35 Sat 28-Sep-1985 10:35 Brought to you by Super Global Mega Corp .com