Description: Partial differential equations of mathematical physics: the heat, wave, and Laplace equations. Solutions by techniques such as separation of variables using orthogonal functions (e.g., Fourier series, Bessel functions, Legendre polynomials). D'Alembert solution of the wave equation.

Prerequisite: C or higher in the following: MAT 203 or 307 or AMS 261; MAT 303 or AMS 361

Advisory Prerequisite: MAT 200 or MAT 250

Spring 2024 - Lecture 01
Fall 2023 - Lecture 02
Fall 2023 - Lecture 01
Fall 2022 - Lecture 02
Spring 2022 - Lecture 02
Fall 2021 - Lecture 02
Summer I 2021
Fall 2020 - Lecture 02
Fall 2020 - Lecture 01
Summer I 2020
Spring 2020
Fall 2019 - Lecture 02
Fall 2019 - Lecture 01
Spring 2019
Fall 2018 - Lecture 02
Fall 2018 - Lecture 01
Fall 2017
Spring 2017
Fall 2016
Summer I 2016
Spring 2016
Fall 2015
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Fall 2014
Fall 2013
Fall 2012
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Fall 2006
Fall 2005
Fall 2002
Fall 2001