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Commutative Packages:Involutive
Maple:Involutive
System Name | Maple |
Package Name | Involutive |
Link | http://wwwb.math.rwth-aachen.de/Janet/ |
Modified by | Daniel Robertz |
Coefficient Domains
Rings as Coefficients |
Z Z[x] |
Other Rings |
Floating Point Numbers (up to precision, if limited) | |
Basic Exact Fields |
Q Z/pZ |
Maximal value for prime p (if limited) | Unlimited |
Extension Fields |
simple algebraic extensions algebraic extensions transcendental extensions |
Other Fields |
Monomial Orderings
classical well-orderings (Lex, DegLex, DegRevLex)weighted well-orderings (WDegLex, WDegRevLex)
product (block) orderings
matrix-defined orderings
extra weight (elimination) orderings
local orderings
Other Ordering
Functionality | Criteria |
---|---|
Ideals
Gröbner Basis
FGLM
Hilbert-driven Gröbner Basis
Faugère F4 Heuristic Command based on "BestChoice"
Other variants of the algorithm, computing Gröbner Bases |
Product Criterion Chain Criterion Gebauer-Möller Criterion Other Elements of Gröbner Basics Syzygies and resolutions Lift (Transformation matrix between two bases) Elimination (Krull) dimension Other none |
Other functionality
- computation of minimal polynomial for elements of residue class rings- computation of free resolutions using Janet's approach
- generalized Hilbert series (= Z^n-graded Hilbert series)
- interface to JB
- interface to GINV
- interface to homalg, and therefore to all methods from homological algebra implemented there
Highlights
See the above section about functionality.