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Used together with:
base (10)
basi (4)
use (3)
ideal (2)
comput (2)

Stem gröbner$ (all stems)

14 papers:

RTARTA-2015-KotsireasKS #design #equation #orthogonal #unification
Constructing Orthogonal Designs in Powers of Two: Gröbner Bases Meet Equational Unification (ISK, TK, DES), pp. 241–256.
DACDAC-2014-PrussKE #abstraction #equivalence #scalability #using #verification
Equivalence Verification of Large Galois Field Arithmetic Circuits using Word-Level Abstraction via Gröbner Bases (TP, PK, FE), p. 6.
DATEDATE-2012-LvKE #multi #performance #reduction #verification
Efficient Gröbner basis reductions for formal verification of galois field multipliers (JL, PK, FE), pp. 899–904.
SASSAS-2012-CacheraJJK #imperative #invariant #polynomial #source code
Inference of Polynomial Invariants for Imperative Programs: A Farewell to Gröbner Bases (DC, TPJ, AJ, FK), pp. 58–74.
TACASTACAS-2007-CondratK #approach #preprocessor
A Gröbner Basis Approach to CNF-Formulae Preprocessing (CC, PK), pp. 618–631.
CADECADE-2007-Harrison #automation #proving #using
Automating Elementary Number-Theoretic Proofs Using Gröbner Bases (JH), pp. 51–66.
POPLPOPL-2004-SankaranarayananSM #generative #invariant #using
Non-linear loop invariant generation using Gröbner bases (SS, HS, ZM), pp. 318–329.
RTARTA-1997-GreenHK #commutative #named
Opal: A System for Computing Noncommutative Gröbner Bases (ELG, LSH, BJK), pp. 331–334.
ICALPICALP-1996-KoppenhagenM #algorithm
Optimal Gröbner Base Algorithms for Binomial Ideals (UK, EWM), pp. 244–255.
RTARTA-1996-Gobel
Symideal Gröbner Bases (MG), pp. 48–62.
RTARTA-1993-ChakrabartiY #algorithm #correctness #distributed #memory management #on the
On the Correctness of a Distributed Memory Gröbner basis Algorithm (SC, KAY), pp. 77–91.
ICALPICALP-1992-Buchberger
Gröbner Bases: An Introduction (BB), pp. 378–379.
STOCSTOC-1990-Lakshman #complexity #on the
On the Complexity of Computing a Gröbner Basis for the Radical of a Zero Dimensional Ideal (YNL), pp. 555–563.
RTARTA-1989-Lankford #theory and practice
Generalized Gröbner Bases: Theory and Applications. A Condensation (DL), pp. 203–221.

Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
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