Numerical analysis of Weyl's method for integrating boundary layer equationsA fast method for accurate numerical integration of Blasius equation is proposed. It is based on the limit interchange in Weyl's fixed point method formulated as an iterated limit process. Each inner limit represents convergence to a discrete solution. It is shown that the error in a discrete solution admits asymptotic expansion in even powers of step size. An extrapolation process is set up to operate on a sequence of discrete solutions to reach the outer limit. Finally, this method is extended to related boundary layer equations.
Document ID
19840054918
Acquisition Source
Legacy CDMS
Document Type
Conference Paper
Authors
Najfeld, I. (NASA Langley Research Center Institute for Computer Applications in Science and Engineering, Hampton, VA, United States)