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The relation between physical and computer-generated point spread functions and optical transfer functions
1.R. G. Wilson, Fourier Series and Optical Transform Techniques in Contemporary Optics (Wiley, New York, 1995).
2.R. G. Wilson, S. M. McCreary, and J. L. Thompson, “Optical transformations in three-space: Simulation with a PC,” Am. J. Phys. 60, 49–56 (1992).
3.A. V. Oppenheim and R. W. Schafer, Digital Signal Processing (Prentice–Hall, Englewood Cliffs, NJ, 1975), pp. 88–89 and 125.
4.MATLAB Reference Guide (The Math Works, Natick, MA, 1992), p. 182.
5.R. N. Bracewell, The Fourier Transform and Its Applications (McGraw–Hill, New York, 1986), pp. 16, 40, 41, and 362.
6.IDL Reference Guide (Research Systems, Boulder, CO, 1995), pp. 1–280.
7.W. H. Press, S. A. Teukolsky, W. T. Vetterling, and B. P. Flannery, Numerical Recipes in FORTRAN (Cambridge U.P., New York, 1994), p. 497.
8.M. Born and E. Wolf, Principles of Optics (Pergamon, New York, 1970), pp. 382–386 and 462.
9.J. W. Goodman, Introduction to Fourier Optics [Wiley, New York, 1988 (1st ed. reissue), and 1996 (2nd ed.)];
9.Secs. 5-1 and 5-2, especially Eq. (5-14); Sec. 6-3, especially Eqs. (6-24) and (6-29) of the first edition or Eqs. (6-25) and (6-28) of the second edition; Sec. 6-4, especially Eq. (6-34) of the first edition or Eq. (6-36) of the second edition.
10.R. W. Boyd, Radiometry and the Detection of Optical Radiation (Wiley, New York, 1983), pp. 18–20.
11.E. Hecht and A. Zajac, Optics (Addison–Wesley, Reading, MA, 1979), 4th printing, p. 422, Eq. (11.101).
12.C. S. Williams and O. A. Becklund, Introduction to the Optical Transfer Function (Wiley, New York, 1989);
12.Eq. (5-8) on p. 138, Eq. (B-31) on p. 367, and Eq. (B-83) on p. 380.
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