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Browse: Keyword: Integrated Optical Devices

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Computational Science and Engineering I, Fall 2008

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Abstract:: This course provides a review of linear algebra, including applications to networks, structures, and estimation, Lagrange multipliers. Also covered are: differential equations of equilibrium; Laplace's equation and potential flow; boundary-value problems; minimum principles and calculus of variations; Fourier series; discrete Fourier transform; convolution; and applications. Note: This course was previously called "Mathematical Methods for Engineers I".

Subject:: Mathematics and Statistics
Grade Level:: Post-secondary
Collection:: MIT OpenCourseWare

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Mathematical Methods in Nanophotonics, Spring 2008

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Abstract:: Topics vary from year to year. Topic for Fall: Eigenvalues of random matrices. How many are real? Why are the spacings so important? Subject covers the mathematics and applications in physics, engineering, computation, and computer science. This course covers algebraic approaches to electromagnetism and nano-photonics. Topics include photonic crystals, waveguides, perturbation theory, diffraction, computational methods, applications to integrated optical devices, and fiber-optic systems. Emphasis is placed on abstract algebraic approaches rather than detailed solutions of partial differential equations, the latter being done by computers.

Subject:: Mathematics and Statistics
Grade Level:: Post-secondary
Collection:: MIT OpenCourseWare

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Top Keywords

Adiabatic Transitions Anomalous Diffraction Band Gaps Bloch's Theorem Coupled-Mode Theories Eigensystems for Maxwell's Equations Integrated Optical Devices linear algebra Mechanisms for Optical Confinement Numerical Eigensolver Methods Optical Fibers Optical Phenomena Perturbation Theory Photonic Crystals Representation Theory Symmetry Groups Time and Frequency-Domain Computation Waveguide Theory

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No Strings Attached
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Read the Fine Print

No restrictions on your remixing, redistributing, or making derivative works. Give credit to the author, as required.

Your remixing, redistributing, or making derivatives works comes with some restrictions, including how it is shared.

Your redistributing comes with some restrictions. Do not remix or make derivative works.

Copyrighted materials, available under Fair Use and the TEACH Act for US-based educators, or other custom arrangements. Go to the resource provider to see their individual restrictions.

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