TY - THES
AU - Doedel, Eusebius Jacobus
PY - 1973
TI - Numerical solution of linear second order parabolic partial differential equations by the methods of collacation with cubic splines
KW - Thesis/Dissertation
LA - eng
M3 - Text
AB - Collocation with cubic splines is used as a method for solving Linear second order parabolic partial differential equations. The collocation method is shown to be equivalent to a finite difference method that is consistent with the differential equation and stable in the sense of Von Neumann. Results of numerical computations are given, as well as an application of the method to a moving boundary problem for the heat equation.
N2 - Collocation with cubic splines is used as a method for solving Linear second order parabolic partial differential equations. The collocation method is shown to be equivalent to a finite difference method that is consistent with the differential equation and stable in the sense of Von Neumann. Results of numerical computations are given, as well as an application of the method to a moving boundary problem for the heat equation.
UR - https://open.library.ubc.ca/collections/831/items/1.0080130
ER - End of Reference