18.369 Mathematical Methods in Nanophotonics


Class Info

High-level approaches to understanding complex optical media, structured on the scale of the wavelength, that are not generally analytically soluable. The basis for understanding optical phenomena such as photonic crystals and band gaps, anomalous diffraction, mechanisms for optical confinement, optical fibers (new and old), nonlinearities, and integrated optical devices. Methods covered include linear algebra and eigensystems for Maxwell's equations, symmetry groups and representation theory, Bloch's theorem, numerical eigensolver methods, time and frequency-domain computation, perturbation theory, and coupled-mode theories.

This class has 18.305 as a prerequisite.

18.369 will not be offered this semester. It will be available in the Spring semester, and will be instructed by S. G. Johnson.

Lecture occurs 2:00 PM to 3:00 PM on Mondays, Wednesdays and Fridays in 2-143.

This class counts for a total of 12 credits.

You can find more information at the 18.369 Spring 2016 - Nanophotonics site or on the 18.369 Stellar site.

MIT 18.369 Mathematical Methods in Nanophotonics Related Textbooks
MIT 18.369 Mathematical Methods in Nanophotonics On The Web
18.369 Spring 2016 - Nanophotonics
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modes symmetry handout lecture waveguide bloch pml b.z. maxwell

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