The system is distributed freely under the following condition: any research
activity which uses CoCoA should cite the system in
the following form:
CoCoATeam
CoCoA: a system for doing Computations in Commutative Algebra.
Available at http://cocoa.dima.unige.it
John Abbott and Anna Maria Bigatti
CoCoALib: a C++ library for doing Computations in Commutative Algebra.
Available at http://cocoa.dima.unige.it/cocoalib
BibTeX entries for
CoCoA
and
CoCoALib
\def\cocoa{{\hbox{\rm C\kern-.13em o\kern-.07em C\kern-.13em o\kern-.15em A}}}
In particular, if you use some of the following commands, please also cite
the corresponding publication:
- Factor
- J. Abbott, V. Shoup, P. Zimmermann
Factorization in Z[x]: the searching phase
- Fat points
- J. Abbott, M. Kreuzer, L. Robbiano
Computing Zero-dimensional Schemes
- Hilbert, Poincare, Dim, Multiplicity
- A.M. Bigatti,
Computations
of Hilbert-Poincaré Series
- (H)Intersection(List), (H)Colon, (H)Saturation
- M. Caboara, C. Traverso,
Efficient algorithms for ideal operations
- IdealOfPoints, IdealOfProjectivePoints, SeparatorOfPoints
- J. Abbott, A.M. Bigatti, M. Kreuzer, L. Robbiano
Computing Ideals of Points
- Radical, EquiIsoDec, RadicalOfUnmixed
- M. Caboara, P. Conti, C. Traverso,
Yet Another Algorithm for Ideal Decomposition
- Res, Betti
-
A. Capani, G. De Dominicis, G. Niesi, L. Robbiano,
Computing
Minimal Finite Free Resolutions
- stat package
- M. Caboara, L. Robbiano,
Families of Ideals in Statistics
- Toric, TestSet, intprog package
- A.M. Bigatti, R. La Scala, L. Robbiano,
Computing Toric Ideals