In solving systems of algebraic equations we encounter basically two different situations. If the solution space is zero-dimensional we can list the finitely many solutions. This approach, however, fails if the dimension of the solution space is non-zero. We propose to use a parametrized...

Computations with algebraic curves and surfaces are very well suited for being treated with computer algebra. Many aspects of computer algebra need to be combined for successfully solving problems in this area, e.g. computations with algebraic coefficients, solution of algebraic equations and...