ublications

 

[1]

Quoc-Nam Tran. Extended Newton's method for finding the roots of an arbitrary system of equations and its applications. In M. H. Hamza, editor, Proceedings of the Twelfth IASTED International Conference: Applied Informatics. IASTED, 1994.

 

[2]

Quoc-Nam Tran. Extended Newton's method for finding the roots of an arbitrary system of equations and its applications. Technical Report 94-49, RISC-Linz, J. Kepler Universität, Linz, Austria, 1994.

 

[3]

Quoc-Nam Tran. A hybrid symbolic-numerical method for tracing plane and space algebraic curves. In 11th European Workshop on Computational Geometry CG'95, Linz, Austria, 1995. RISC-Linz.

 

[4]

Quoc-Nam Tran. A hybrid symbolic-numerical method for tracing surface-to-surface intersections. In A. H. M. Levelt, editor, Proceedings of ISSAC-95, Montreal, Canada, 1995. ACM.

 

[5]

Quoc-Nam Tran. On the symbolic-numerical methods for finding the roots of an arbitrary system of non-linear algebraic equations. In Proceedings of the First Asian Technology Conference in Mathematics, ATCM-95, Singapore, 1995.

 

[6]

Quoc-Nam Tran. Extending newton's method for finding the roots of an arbitrary system of equations and its applications. International Journal of Modeling and Simulation, 1996. to appear.

 

[7]

Quoc-Nam Tran. A Hybrid Symbolic-Numerical Approach in Computer Aided Geometric Design (CAGD) and Visualization. PhD thesis, Research Institute for Symbolic Computation (RISC-Linz), University of Linz, Austria, 1996.

 

[8]

Quoc-Nam Tran. A hybrid symbolic-numerical method for tracing algebraic curves in higher dimensions. In ICCAM-96 conference, Leuven, Belgium, 1996. preprint.

 

[9]

Quoc-Nam Tran. Intersection of surfaces. In The Seventh Mathematics of Surfaces, Dundee, U. K., 1996.

 

[10]

Quoc-Nam Tran. A note on irreducible decomposition of algebraic sets and automatic theorem proving. preprint, 1996.

 

[11]

Quoc-Nam Tran. Extending dixon's resultant using pseudoinverse matrices. Preprint, 1997.

 

[12]

Quoc-Nam Tran. On the dimension of the irreducible components of an algebraic set. Preprint, 1997.