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Bibliography
- AL94
-
William Adams and Philippe Loustaunau.
An introduction to Gröbner bases, volume 3 of Graduate studies in mathematics.
American Mathematical Society, Providence, R.I., 1994.
- BS92
-
David Bayer and Michael Stillman.
Computation of Hilbert Functions.
J. Symbolic Comp., 14(1):31--50, 1992.
- Buc65
-
Bruno Buchburger.
Ein Algorithmus zum Auffinden der Basiselemente des Restklassenringes nach einem nulldimensionalen Polynomideal.
PhD thesis, University of Innsbruck, Austria, 1965.
- BW93
-
Thomas Becker and Volker Weispfenning.
Gröbner Bases.
Graduate Texts in Mathematics. Springer, New York--Berlin--Heidelberg, 1993.
- CKM97
-
Stephane Collart, Michael Kalkbrener, and Daniel Mall.
Converting Bases with the Gröbner Walk.
J. Symbolic Comp., 24(3):465--469, 1997.
- CLO96
-
David Cox, John Little, and Donal O'Shea.
Ideals, Varieties and Algorithms.
Undergraduate Texts in Mathematics. Springer, New York--Berlin--Heidelberg, 2nd edition, 1996.
- Fau99
-
Jean-Charles Faug`ere.
A new efficient algorithm for computing Gröbner bases (F_4).
Journal of Pure and Applied Algebra, 139 (1-3):61--88, 1999.
- FGLM93
-
Jean-Charles Faug`ere, Patrizia Gianni, Daniel Lazard, and Teo Mora.
Efficient computations of zero-dimensional Gröbner bases by change of ordering.
J. Symbolic Comp., 16:329--344, 1993.
- Laz92
-
Daniel Lazard.
Solving Zero-dimensional Algebraic Systems.
J. Symbolic Comp., 13(2):117--131, 1992.
- Möl88
-
H.M. Möller.
On the construction of Gröbner bases using syzygies.
J. Symbolic Comp., 6:345--359, 1988.
- Tra96
-
Carlo Traverso.
Hilbert Functions and the Buchberger Algorithm.
J. Symbolic Comp., 22(4):355--376, 1996.
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