Abstract

The method of obtaining the sine-wave response of a lens, both theoretically and experimentally, is described, and it is shown that the line spread-function can be derived from the sine-wave response alone if the spread function is symmetrical. If the spread-function is not symmetrical, it can be computed from the sine-wave response only when the phase function is also known, and an experimental method of obtaining this function is described. The mathematical procedure for the reciprocal inversion of the spread-function and the sine-wave response is confirmed experimentally.

© 1958 Optical Society of America

Measurement of Sine-Wave Response of a Photographic Emulsion*

Robert L. Lamberts
J. Opt. Soc. Am. 49(5) 425-428 (1959)

Measurement and Analysis of the Distribution of Energy in Optical Images*

R. L. Lamberts, G. C. Higgins, and R. N. Wolfe
J. Opt. Soc. Am. 48(7) 487-490 (1958)

Sine-Wave Response of the Visual System. I. The Mach Phenomenon*

E. M. Lowry and J. J. DePalma
J. Opt. Soc. Am. 51(7) 740-746 (1961)

On a Comparison between Wave Optics and Geometrical Optics by Using Fourier Analysis. I. General Theory

Kenrō Miyamoto
J. Opt. Soc. Am. 48(1) 57-63 (1958)

Comparison between Wave Optics and Geometrical Optics Using Fourier Analysis. II. Astigmatism, Coma, Spherical Aberration

Kenrō Miyamoto
J. Opt. Soc. Am. 48(8) 567-575 (1958)