By Nicholas X. Fang.
Online text: www.ocw.mit.edu/courses/2-71-optics-spring-2014/13134562742a242caad5fd92fcb27dfa_MIT2_71S14_lec10_notes.pdf
Course is Spring 2014; PDF itself bears the date string 03/11/13. Author identified as Nick Fang in PDF and Nicholas X. Fang on course page.
Cited passages: Nick Fang, Optics lecture 10, pages 1–3: eikonal equation, optical path integral and ray direction.
Online text: ocw.mit.edu/courses/2-71-optics-spring-2014/d558a4fabb2cc2eee8f864d3928b31f6_MIT2_71S14_lec2_notes.pdf
The notes also use a nondispersive travel-time interpretation; this enrichment limits that interpretation explicitly rather than applying it to arbitrary dispersive media.
Cited passages: Nick Fang, Lecture Notes on Geometrical Optics, page 4, equation 1: optical path integral.
Cited passages: Nick Fang, MIT Lecture Notes on Geometrical Optics, 2014, introduction and §H; Nick Fang, MIT Lecture Notes on Geometrical Optics, 2014, §J: Composite lenses; Nick Fang, MIT Lecture Notes on Geometrical Optics, §H: Magnification; Nick Fang, MIT Lecture Notes on Geometrical Optics, §J: Composite lenses; Nick Fang, MIT Lecture Notes on Geometrical Optics, §§E–G; Nick Fang, MIT: Geometrical optics; Nick Fang, MIT: Geometrical optics, pages 1-3.
Online text: ocw.mit.edu/courses/2-71-optics-spring-2014/ecd8b4c1c7717a31e961837de299879b_MIT2_71S14_lec25_notes.pdf
Cited passages: Nick Fang, Review for Optics, 12 May 2014, pp. 7–8, §E(a–b): coherent field and incoherent intensity imaging; Review for Optics, p. 8, §E(b): OTF as Fourier transform of intensity PSF and pupil autocorrelation; Review for Optics, pp. 6–8, §§D(c), E: lens Fourier transform and pupil transfer function.
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