Fakultät für Informatik
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Technische Universität München
Lehrstuhl für Effiziente Algorithmen
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The moving curve ideal and the Rees algebra
David A. Cox
Theoretical Computer Science
392
(1-3), 2008, pp. 23-36
Gröbner bases: A sampler of recent developments
David A. Cox
Proceedings of the 2007 International Symposium on Symbolic and Algebraic Computation, ISSAC'2007 (Waterloo, Ontario, Canada, July 29 - August 01, 2007)
, 2007, pp. 387-388
The
\mu
-basis and implicitization of a rational parametric surface
Falai Chen
,
David Cox
,
Yang Liu
Journal Symbolic Computation
39
(6), 2005, pp. 689-706
Genotype transposer: Automated genotype manipulation for linkage disequilibrium analysis
David G. Cox
,
Federico Canzian
Bioinformatics
17
(8), 2001, pp. 738-739
On the validity of implicitization by moving quadrics for rational surfaces with no base points
David Cox
,
Ronald Goldman
,
Ming Zhang
Journal Symbolic Computation
29
(3), 2000, pp. 419-440
Using algebraic geometry
David A. Cox
,
John B. Little
,
Donal B. O'Shea
Graduate Texts in Mathematics
185
, 1998, pp. xii, 499
The human genetic variation: Oligonucleotide chips and human disease
David R. Cox
Proceedings of the 2nd Annual International Conference on Computational Molecular Biology, RECOMB'98 (New York, New York, March 22-25, 1998)
, 1998, pp. 60-60
Ideals, varieties, and algorithms. An introduction to computational algebraic geometry and commutative algebra. Second Edition.
David Cox
,
John Little
,
Donal O'Shea
misc, 1997, pp. xiii, 536
Ideals, varieties, and algorithms. An introduction to computational algebraic geometry and commutative algebra
David Cox
,
John Little
,
Donal O'Shea
misc, 1992, pp. 513