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Michael Kalkbrener Vis

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*1999
13 Michael Kalkbrener: On the Complexity of Gröbner Bases Conversion. J. Symb. Comput. 28(1-2): 265-273 (1999)
1998
12 Michael Kalkbrener: Algorithmic Properties of Polynomial Rings. J. Symb. Comput. 26(5): 525-581 (1998)
1997
11 Michael Kalkbrener: On the Stability of Gröbner Bases Under Specializations. J. Symb. Comput. 24(1): 51-58 (1997)
10 Stéphane Collart, Michael Kalkbrener, Daniel Mall: Converting Bases with the Gröbner Walk. J. Symb. Comput. 24(3/4): 465-469 (1997)
1995
9 Michael Kalkbrener: A Generalized Euclidean Algorithm for Geometry Theorem Proving. Ann. Math. Artif. Intell. 13(1-2): 73-96 (1995)
8 Michael Kalkbrener: Primitive Polynomial Remainder Sequences in Elimination Theory. Appl. Algebra Eng. Commun. Comput. 6: 56-79 (1995)
1994
7 Michael Kalkbrener: Prime Decompositions of Radicals in Polynomial Rings. J. Symb. Comput. 18(4): 365-372 (1994)
1993
6EEMichael Kalkbrener: An Upper Bound on the Number of Monomials in the Sylvester Resultant. ISSAC 1993: 161-163
5 Michael Kalkbrener: A Generalized Euclidean Algorithm for Computing Triangular Representations of Algebraic Varieties. J. Symb. Comput. 15(2): 143-167 (1993)
4 Michael Kalkbrener, Moss Sweedler, L. Taylor: Low Degree Solutions to Linear Equations with K[x] Coefficients. J. Symb. Comput. 16(1): 75-81 (1993)
1991
3EER. Gebauer, Michael Kalkbrener, B. Wall, Franz Winkler: CASA: A Computer Algebra Package for Constructive Algebraic Geometry. ISSAC 1991: 403-410
1990
2EEMichael Kalkbrener: Solving Systems of Bivariate Algebraic Equations by Using Primitive Polynomial Remainder Sequences. ISSAC 1990: 295
1987
1 Michael Kalkbrener: Solving systems of algebraic equations by using Gröbner bases. EUROCAL 1987: 282-292

Coauthor Index

1Stéphane Collart [10]
2R. Gebauer [3]
3Daniel Mall [10]
4Moss Sweedler [4]
5L. Taylor [4]
6B. Wall [3]
7Franz Winkler [3]

Colors in the list of coauthors

Copyright © Tue Nov 3 08:52:44 2009 by Michael Ley (ley@uni-trier.de)