Derivation, analysis, and use of computational procedures for solving differential equations. Topics covered include ordinary differential equations (both initial value and boundary value problems) and partial differential equations. Runge-Kutta and multistep methods for initial value problems. Finite difference methods for partial differential equations including techniques for heat conduction, wave propagation, and potential problems. Basic convergence and stability theory.
Spring | Summer | Fall | ||
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(Session 1) | (Session 2) | |||
2023 | ||||
2022 |
Intro Numerical Mthd Diff Equ (4c)
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2021 | ||||
2020 |
Intro Numerical Mthd Diff Equ (4c)
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2019 | ||||
2018 |
Intro Numerical Mthd Diff Equ (4c)
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2017 | ||||
2016 |
Intro Num Meth Diff Eqs (4c)
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2015 |
Intro Num Meth Diff Eqs (4c)
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2014 |
Intro Num Meth Diff Eqs (4c)
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2013 |
Intro Num Meth Diff Eqs (4c)
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2012 |
Intro Num Meth Diff Eqs (4c)
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2011 |
Intro Num Meth Diff Eqs (4c)
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2010 |
Intro Num Meth Diff Eqs (4c)
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2009 |
Intro Num Meth Diff Eqs (4c)
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2008 |
Intro Num Meth Diff Eqs (4c)
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2007 |