Numerical Solution of Ordinary Differential Equations

MATH-6820

Numerical methods and analysis for ODEs with applications from mechanics, optics, and chaotic dynamics. Numerical methods for dynamical systems include Runge-Kutta, multistep and extrapolation techniques, methods for conservative and Hamiltonian systems, methods for stiff differential equations and for differential-algebraic systems. Methods for boundary value problems include shooting and orthogonalization, finite difference and collocation techniques, and special methods for problems with boundary or shock layers.

4 credits
Prereqs:
none

Past Term Data

Offered
Not Offered
Offered as Cross-Listing Only
No Term Data
Spring Summer Fall
(Session 1) (Session 2)
2023
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 0/30
2022
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 11/30
2021
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 13/30
2020
2019
2018
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 7/30
2017
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 25/30
2016
2015
Numerical Sol Of Odes (4c)
  • Fengyan Li
Seats Taken: 18/30
2014
2013
Numerical Sol Of Odes (4c)
  • Donald W Schwendeman
Seats Taken: 21/30
2012
2011
Numerical Sol Of Odes (4c)
  • Donald W Schwendeman
Seats Taken: 18/30
2010
2009
Numerical Sol Of Odes (4c)
  • Donald W Schwendeman
Seats Taken: 16/40
2008
2007