Applications of Gröbner Bases in Non-Linear Computational Geometry

Author:

Buchberger Bruno

Publisher

Springer New York

Reference29 articles.

1. D. S. Arnon , T. W. Sederberg, 1984. Implicit Equation for a Parametric Surface by Gröbner Bases. In: Proceedings of the 1984 MACSYMA User’s Conference (V. E. Golden ed.), General Electric, Schenectady, New York, 431 - 436.

2. A. H. Barr, 1981. Superquadrics and Angle-Preserving Transformations. IEEE Computer Graphics and Applications, 1/1, 11–23.

3. B. Buchberger, 1965. An Algorithm for Finding a Basis for the Residue Class Ring of a Zero-Dimensional Polynomial Ideal (German). Ph. D. Thesis, Univ. of Innsbruck ( Austria ), Dept. of Mathematics.

4. B. Buchberger, 1970. An Algorithmic Criterion for the Solvability of Algebraic Systems of Equations (German). Aequationes Mathematicae 4/3, 374–383.

5. B. Buchberger, G. E. Collins, R. Loos, 1982. “Computer Algebra: Symbolic and Algebraic Computation”. Springer-Verlag, Vienna - New York.

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