An Adaptive Continuation Method for Implicitly Defined Surfaces.
Please always quote using this URN: urn:nbn:de:0297-zib-705
- A new method for the numerical aproximation of an implicitly defined surface is presented. It is a generalization of the Euler- Gauss-Newton method for implicitly defined (one- parameter) curves to the case of (two-parameter) surfaces. The basic task in the more general case is an efficient combination of modern CAGD techniques (such as triangular Bernstein-Bzier patches and the nine parameter Hermite interpolant) and the rank deficient Gauss-Newton method.
Author: | Andreas Hohmann |
---|---|
Document Type: | ZIB-Report |
Date of first Publication: | 1992/01/17 |
Series (Serial Number): | ZIB-Report (SC-91-20) |
ZIB-Reportnumber: | SC-91-20 |