Abstract

The effect of an optical component or subsystem on an electromagnetic wave is considered and a signal transfer function associated with the propagation is derived. A coordinate transformation is introduced which makes it possible to compute this transfer function. A lens can be characterized by the zeros of this transfer function in the complex plane and the effect of variations of the usual optical parameters on this transfer function is expressible in terms of root loci. These loci are simple functions of the lens parameters and one basic set of loci defines the properties of a large class of rotationally symmetric lenses. Their use in the preliminary design of optical systems is indicated and a simple case is carried to completion.

© 1970 Optical Society of America

Method of Measuring the Modulation Transfer Function of an Apodized Circular Aperture

K. Singh and K. N. Chopra
J. Opt. Soc. Am. 60(5) 641-645 (1970)

Lens-System Diffraction Integral Written in Terms of Matrix Optics*

Stuart A. Collins
J. Opt. Soc. Am. 60(9) 1168-1177 (1970)

Two Methods of Measuring Optical Transfer Functions with an Interferometer*†

Anthony J. Montgomery
J. Opt. Soc. Am. 56(5) 624-629 (1966)

Simultaneous Multiple Reproduction of Space-Limited Functions by Sampling of Spatial Frequencies*,†

S. C. Som
J. Opt. Soc. Am. 60(12) 1628-1634 (1970)

Fiber Optics. XIII. Mode Detection and Discrimination in Optical Waveguides and Resonators*†‡

N. S. Kapany, J. J. Burke, and T. Sawatari
J. Opt. Soc. Am. 60(10) 1350-1358 (1970)