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Abstract:

Considering a second-order patch surrounding an axial reference object point, formulas for the second field derivatives of the wavefront aberration function, corresponding to rays both in the tangential and sagittal sections, are given. To obtain these derivatives, Coddingtons equations are used in a way alternative to that employed to calculate the second aperture derivatives. The wavefront aberration function for any point in the patch is written in terms of data acquired tracing tangential rays from the axial point alone. The effectiveness of the procedures is tested numerically in two photographic objectives. The plots for the field derivatives can be incorporated to the traditional ones to improve the global optimization of the optical system.

Registro:

Documento: Artículo
Título:Alternative uses of Coddington's equations in optical design
Autor:Comastri, S.A.; Simon, J.M.
Filiación:Laboratorio de Optica, Facultad de Cie. Exactas y Nat., Universidad de Buenos Aires, (1428) Buenos Aires, Argentina
Palabras clave:Aberrations; Mathematical models; Optical systems; Optimization; Wavefronts; Coddingtons equations; Wavefront aberration function; Optical design
Año:2001
Volumen:48
Número:3
Página de inicio:379
Página de fin:404
DOI: http://dx.doi.org/10.1080/095003401750051361
Título revista:Journal of Modern Optics
Título revista abreviado:J. Mod. Opt.
ISSN:09500340
CODEN:JMOPE
Registro:https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_09500340_v48_n3_p379_Comastri

Referencias:

  • Smith, W.J., (1955) Modern Optical Engineering, , (New York: McGraw-Hill)
  • Longhurst, R.S., (1973) Geometrical and Physical Optics, , (London: Longman)
  • Born, M., Wolf, B., (1987) Principles of Optics, , (London: Pergamon Press)
  • Cox, A., (1964) System of Optical Design, , (New York: Focal)
  • Comastri, S.A., Simon, J.M., (1992) J. Mod. Opt., 39, p. 1543
  • Herzberger, M., (1958) Modern Geometrical Optics, , (New York: Interscience Publishers Inc.)
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  • Hopkins, H.H., (1985) Appl. Opt., 24, p. 2491
  • Goodman, J.W., (1968) Introduction to Fourier Optics, , (New York: McGraw-Hill)
  • Comastri, S.A., Simon, J.M., (1985) Optik, 69, p. 135
  • Simon, J.M., Comastri, S.A., (1996) J. Mod. Opt., 43, p. 2533
  • Comastri, S.A., Simon, J.M., Blendowske, R., (1999) J. Opt. Soc. Am. A, 16, p. 602
  • Comastri, S.A., Simon, J.M., (2000) Optik, 111, p. 249

Citas:

---------- APA ----------
Comastri, S.A. & Simon, J.M. (2001) . Alternative uses of Coddington's equations in optical design. Journal of Modern Optics, 48(3), 379-404.
http://dx.doi.org/10.1080/095003401750051361
---------- CHICAGO ----------
Comastri, S.A., Simon, J.M. "Alternative uses of Coddington's equations in optical design" . Journal of Modern Optics 48, no. 3 (2001) : 379-404.
http://dx.doi.org/10.1080/095003401750051361
---------- MLA ----------
Comastri, S.A., Simon, J.M. "Alternative uses of Coddington's equations in optical design" . Journal of Modern Optics, vol. 48, no. 3, 2001, pp. 379-404.
http://dx.doi.org/10.1080/095003401750051361
---------- VANCOUVER ----------
Comastri, S.A., Simon, J.M. Alternative uses of Coddington's equations in optical design. J. Mod. Opt. 2001;48(3):379-404.
http://dx.doi.org/10.1080/095003401750051361