Nonimaging Optics Winston Episode 11 pps

... f: (11. 64) Substitution of Eq. (11. 63) into Eq. (11. 61) gives the x-coordinate as a function of f: (11. 65) For the special case of b = 0°, Eqs. (11. 64) and (11. 65) become (11. 66) and (11. 67) For the special ... . rrf () = 0 290 Chapter 11 Global Optimization of High-Performance Concentrators (11. 80) and (11. 81) For b = 90°, we find that (11. 82) and (11. 83) For b = 180°, w...

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... Narkis Shatz and John C. Bortz) 265 11. 1 Introduction 265 11. 2 Mathematical Properties of Mappings in Nonimaging Optics 266 11. 3 Factors Affecting Performance 267 11. 4 The Effect of Source and Target ... successor to High Collection Nonimaging Optics, published by Academic Press in 1989, and Optics of Nonimaging Concentrators, published 10 years earlier, by W. T. Welford an...

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... where a is the radius of the cylindrical absorber (Winston, Hinterberger, 1975). 48 Chapter 4 Nonimaging Optical Systems Imaging Optics Nonimaging Optics: D dl = constant [Fermat 1601-1665], where a) b) P¢ P ... surfaces. REFERENCES Born, M., and Wolf, E. (1975). “Principles of Optics, ” 5 th Ed. Pergamon, Oxford, England. Cornbleet, S. (1976). “Microwave Optics. ” Academic Press, N...

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... concentration. The CPC in 2D geometry was described by Winston (1974). Further elabora- tions may be found in Winston and Hinterberger (1975) and Rabl and Winston (1976). Applications of the CPC in 3D ... New York. Levi-Setti, R., Park, D. A., and Winston, R. (1975). The corneal cones of Limulus as optimized light collectors. Nature (London) 253, 115 116 . Ploke, M. (1967). Lichtführu...

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... edge-ray reflectors for illumination. JOSA, A, 11, 1259–1264. Winston, R. (1974). Principles of solar concentrators of a novel design. Sol. Energy 16, 89–95. Winston, R. (1978a). Cone collectors for ... collectors for finite sources. Appl. Opt. 17, 688–689. Winston, R. (1978b). Ideal light concentrations with reflector gaps. Appl. Opt. 17, 1668. Winston, R., and Hinterberger, H. (1975). Pri...

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... get (6.82) (6.83) —= ( ) ( ) ( ) =iii vi 113 2 11 2 0, sin b —= ( ) ( ) = ( ) == ( ) -iii vi ni 313 2 33 2 3 2 00 0, sin b —= ( ) ( ) ( ) =iii vi n x113 2 11 2 1, —= ( ) ( ) = ( ) =iii vi 313 2 33 110 , uvi ni h uvi 1 2 11 11 2 3 2 33 = ( ) + ( ) =- = ( ) l l Ri ... u 1 gives (6.63) ∂ ∂ H u ua 1 11 2 2= 0 1 11 1 1 1 =+ = dv di i n dn di ∂l ∂ l 2 1 1 1 u u n= ∂l ∂ uvi ni 1 2 11...

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... reflection) otherwise. Figure 6.37 mvidividi mvidividi 111 1222 2111 222 = ( ) + ( ) = ( ) - ( ) ÚÚ ÚÚ — ( ) =— ( ) =mmn 1 2 2 2 2 vi i vi i n 11 1 2 22 2 2 2 ( ) — ( ) + ( ) — ( ) = 6.16 The Poisson ... Appli- cation to the elliptic bundles. In Nonimaging Optics: Maximum-Efficiency Light Transfer V. (Winston, R., ed.). Proceedings of SPIE. Vol. 3781, 2 11. O’Neill, B. (1983). Semi-Reim...

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... purely based in Geometrical Optics. This is the part in which we are more interested for illumination applica- tions. After the Geometrical Optics design, a Physical Optics analysis and syn- thesis ... for shaped beam reflector antennas. Electronics Letters, Vol. 29, 14, 1275–1276. Winston, R., and Ries, H. (1993). Nonimaging reflectors as functionals of the desired irradiance. JOSA A,...

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... through nonimaging optics. Optics News, 33–36. Luneburg, R. K. (1964). Mathematical Theory of Optics. University of California Press, Berkeley. Miñano, J. C., and González, J. C. (1991). Design of nonimaging ... Efficiency Non-Imaging Optics. Welford, W. T., and Winston, R. (1989). High Collection Nonimaging Optics. Academic Press, New York. Welford, W. T., O’Gallagher, J., and...

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... Luneburg, R. K. (1964). Mathematical Theory of Optics. University of California, Berkeley. Schulz, G. (1982). Higher order aplanatism. Optics Communications 41, 315–319. Schulz, G. (1985). ... B, Vol. LXII, 2–8. Welford, W. T., and Winston, R. (1978). On the problem of ideal flux concentrators. J. Opt. Soc. Am. 68, 531–534. Welford, W. T., and Winston, R. (1979). On the problem of ideal ....

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